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Jones %Copyright: Copyright (c) 1997, 2009 American Mathematical Society %Copyright: (), with Reserved Font Name CMBX12. % This Font Software is licensed under the SIL Open Font License, Version 1.1. % This license is in the accompanying file OFL.txt, and is also % available with a FAQ at: http://scripts.sil.org/OFL. %%EndComments FontDirectory/CMBX12 known{/CMBX12 findfont dup/UniqueID known{dup /UniqueID get 5000769 eq exch/FontType get 1 eq and}{pop false}ifelse {save true}{false}ifelse}{false}ifelse 11 dict begin /FontType 1 def /FontMatrix [0.001 0 0 0.001 0 0 ]readonly def /FontName /CMBX12 def /FontBBox {-53 -251 1139 750 }readonly def /UniqueID 5000769 def /PaintType 0 def /FontInfo 9 dict dup begin /version (003.002) readonly def /Notice (Copyright \050c\051 1997, 2009 American Mathematical Society \050\051, with Reserved Font Name CMBX12.) readonly def /FullName (CMBX12) readonly def /FamilyName (Computer Modern) readonly def /Weight (Bold) readonly def /ItalicAngle 0 def 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Jones %Copyright: Copyright (c) 1997, 2009 American Mathematical Society %Copyright: (), with Reserved Font Name CMMI12. % This Font Software is licensed under the SIL Open Font License, Version 1.1. % This license is in the accompanying file OFL.txt, and is also % available with a FAQ at: http://scripts.sil.org/OFL. %%EndComments FontDirectory/CMMI12 known{/CMMI12 findfont dup/UniqueID known{dup /UniqueID get 5087386 eq exch/FontType get 1 eq and}{pop false}ifelse {save true}{false}ifelse}{false}ifelse 11 dict begin /FontType 1 def /FontMatrix [0.001 0 0 0.001 0 0 ]readonly def /FontName /CMMI12 def /FontBBox {-31 -250 1026 750 }readonly def /UniqueID 5087386 def /PaintType 0 def /FontInfo 10 dict dup begin /version (003.002) readonly def /Notice (Copyright \050c\051 1997, 2009 American Mathematical Society \050\051, with Reserved Font Name CMMI12.) readonly def /FullName (CMMI12) readonly def /FamilyName (Computer Modern) readonly def /Weight (Medium) readonly def /ItalicAngle -14.04 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Jones %Copyright: Copyright (c) 1997, 2009 American Mathematical Society %Copyright: (), with Reserved Font Name CMTI10. % This Font Software is licensed under the SIL Open Font License, Version 1.1. % This license is in the accompanying file OFL.txt, and is also % available with a FAQ at: http://scripts.sil.org/OFL. %%EndComments FontDirectory/CMTI10 known{/CMTI10 findfont dup/UniqueID known{dup /UniqueID get 5000828 eq exch/FontType get 1 eq and}{pop false}ifelse {save true}{false}ifelse}{false}ifelse 11 dict begin /FontType 1 def /FontMatrix [0.001 0 0 0.001 0 0 ]readonly def /FontName /CMTI10 def /FontBBox {-35 -250 1124 750 }readonly def /UniqueID 5000828 def /PaintType 0 def /FontInfo 9 dict dup begin /version (003.002) readonly def /Notice (Copyright \050c\051 1997, 2009 American Mathematical Society \050\051, with Reserved Font Name CMTI10.) readonly def /FullName (CMTI10) readonly def /FamilyName (Computer Modern) readonly def /Weight (Medium) readonly def /ItalicAngle -14.04 def /isFixedPitch false def /UnderlinePosition -100 def /UnderlineThickness 50 def end readonly def /Encoding 256 array 0 1 255 {1 index exch /.notdef put} for dup 40 /parenleft put dup 41 /parenright put dup 44 /comma put dup 48 /zero put dup 49 /one put dup 51 /three put dup 52 /four put dup 53 /five put dup 54 /six put dup 55 /seven put dup 56 /eight put dup 57 /nine put dup 65 /A put dup 66 /B put dup 67 /C put dup 68 /D put dup 69 /E put dup 70 /F put dup 71 /G put dup 73 /I put dup 74 /J put dup 77 /M put dup 78 /N put dup 80 /P put dup 82 /R put dup 83 /S put dup 84 /T put dup 85 /U put dup 97 /a put dup 98 /b put dup 99 /c put dup 100 /d put dup 101 /e put dup 102 /f put dup 103 /g put dup 104 /h put dup 105 /i put dup 106 /j put dup 107 /k put dup 108 /l put dup 109 /m put dup 110 /n put dup 111 /o put dup 112 /p put dup 114 /r put dup 115 /s put dup 116 /t put dup 117 /u put dup 118 /v put dup 121 /y put readonly def currentdict end currentfile eexec 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0000000000000000000000000000000000000000000000000000000000000000 0000000000000000000000000000000000000000000000000000000000000000 0000000000000000000000000000000000000000000000000000000000000000 0000000000000000000000000000000000000000000000000000000000000000 0000000000000000000000000000000000000000000000000000000000000000 0000000000000000000000000000000000000000000000000000000000000000 0000000000000000000000000000000000000000000000000000000000000000 0000000000000000000000000000000000000000000000000000000000000000 cleartomark {restore}if %%EndFont %%BeginFont: CMR12 %!PS-AdobeFont-1.0: CMR12 003.002 %%Title: CMR12 %Version: 003.002 %%CreationDate: Mon Jul 13 16:17:00 2009 %%Creator: David M. Jones %Copyright: Copyright (c) 1997, 2009 American Mathematical Society %Copyright: (), with Reserved Font Name CMR12. % This Font Software is licensed under the SIL Open Font License, Version 1.1. % This license is in the accompanying file OFL.txt, and is also % available with a FAQ at: http://scripts.sil.org/OFL. %%EndComments FontDirectory/CMR12 known{/CMR12 findfont dup/UniqueID known{dup /UniqueID get 5000794 eq exch/FontType get 1 eq and}{pop false}ifelse {save true}{false}ifelse}{false}ifelse 11 dict begin /FontType 1 def /FontMatrix [0.001 0 0 0.001 0 0 ]readonly def /FontName /CMR12 def /FontBBox {-34 -251 988 750 }readonly def /UniqueID 5000794 def /PaintType 0 def /FontInfo 9 dict dup begin /version (003.002) readonly def /Notice (Copyright \050c\051 1997, 2009 American Mathematical Society \050\051, with Reserved Font Name CMR12.) readonly def /FullName (CMR12) readonly def /FamilyName (Computer Modern) readonly def /Weight (Medium) readonly def /ItalicAngle 0 def 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Jones %Copyright: Copyright (c) 1997, 2009 American Mathematical Society %Copyright: (), with Reserved Font Name CMR17. % This Font Software is licensed under the SIL Open Font License, Version 1.1. % This license is in the accompanying file OFL.txt, and is also % available with a FAQ at: http://scripts.sil.org/OFL. %%EndComments FontDirectory/CMR17 known{/CMR17 findfont dup/UniqueID known{dup /UniqueID get 5000795 eq exch/FontType get 1 eq and}{pop false}ifelse {save true}{false}ifelse}{false}ifelse 11 dict begin /FontType 1 def /FontMatrix [0.001 0 0 0.001 0 0 ]readonly def /FontName /CMR17 def /FontBBox {-33 -250 945 749 }readonly def /UniqueID 5000795 def /PaintType 0 def /FontInfo 9 dict dup begin /version (003.002) readonly def /Notice (Copyright \050c\051 1997, 2009 American Mathematical Society \050\051, with Reserved Font Name CMR17.) readonly def /FullName (CMR17) readonly def /FamilyName (Computer Modern) readonly def /Weight (Medium) readonly def /ItalicAngle 0 def 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3060 y(Diophan)m(tine)42 b(conditions)f(can)h (b)s(e)e(form)m(ulated,)45 b(whic)m(h)40 b(allo)m(w)j(to)f(solv)m(e)g (the)g(homological)353 3173 y(equation)24 b(that)f(yields)h(a)g (conjugacy)g(b)s(et)m(w)m(een)g(p)s(erturb)s(ed)c(and)j(unp)s(erturb)s (ed)d(quasi-p)s(erio)s(dic)353 3286 y(tori.)58 b(The)36 b(parameter)h(v)-5 b(alues)36 b(for)g(whic)m(h)g(the)h(Diophan)m(tine)g (conditions)g(are)f(not)h(ful\014lled)353 3399 y(form)32 b(the)i(so-called)h(resonance)f(gaps.)50 b(Normal)35 b(h)m(yp)s(erb)s(olicit)m(y)e(can)h(guaran)m(tee)h(in)m(v)-5 b(ariance)353 3512 y(of)26 b(the)h(p)s(erturb)s(ed)c(tori,)28 b(if)e(not)h(their)f(quasi-p)s(erio)s(dicit)m(y)-8 b(,)29 b(for)d(larger)h(parameter)g(ranges.)39 b(F)-8 b(or)353 3625 y(a)30 b(1{dimensional)i(parameter)f(space)f(this)h(allo)m(ws)g (to)h(close)f(almost)h(all)f(resonance)g(gaps.)109 3957 y Fs(1)161 b(In)l(tro)t(duction)109 4177 y Fw(Unlik)m(e)47 b(equilibria)h(or)e(p)s(erio)s(dic)h(orbits,)j(in)m(v)-5 b(arian)m(t)46 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1632 y(Hopf)27 b(bifurcation)h(where)h(w)m(e)f(pro)m(v)m(e)h(explicit)g (estimates)g(on)f(the)g(|)f(\014nite)h(|)f(n)m(um)m(b)s(er)i(of)e(gaps) g(still)109 1752 y(left)32 b(op)s(en)h(after)f(fattening)h(the)g(Can)m (tor)g(set)g(of)f(Diophan)m(tine)h(tori)g(b)m(y)g(h)m(yp)s(erb)s (olicit)m(y)-8 b(.)109 2085 y Fs(2)161 b(Results)109 2304 y Fw(Both)30 b Fr(kam)h Fw(theory)g(and)f(normally)h(h)m(yp)s(erb) s(olic)h(in)m(v)-5 b(arian)m(t)31 b(manifold)f(theory)h(are)f(w)m (ell-established)109 2425 y(approac)m(hes)g(that)e(yield)i(p)s (ersistence)h(under)f(su\016cien)m(tly)h(small)e(p)s(erturbations.)43 b(Before)29 b(exploring)109 2545 y(ho)m(w)h(their)g(com)m(bination)g (allo)m(ws)h(to)e(b)s(etter)h(understand)h(the)f(p)s(ersistence)i(prop) s(erties)e(of)g(in)m(v)-5 b(arian)m(t)109 2665 y(tori,)32 b(w)m(e)i(presen)m(t)g(the)f(t)m(w)m(o)g(approac)m(hes)h(in)f(their)g (o)m(wn)g(righ)m(t,)g(tailored)g(to)f(the)h(situation)g(at)f(hand.)109 2954 y Fp(2.1)135 b Fo(kam)45 b Fp(Theory)109 3139 y Fw(Starting)38 b(p)s(oin)m(t)g(is)h(a)f(v)m(ector)h(\014eld)g Fn(X)45 b Fw(=)37 b Fn(X)1780 3154 y Fm(\026)1865 3139 y Fw(on)h Fl(T)2072 3103 y Fm(n)2145 3139 y Fk(\002)26 b Fl(R)2320 3103 y Fm(m)2387 3139 y Fw(,)40 b(dep)s(ending)f(on)f(a)g (parameter)h Fn(\026)e Fk(2)g Fw(\000)109 3259 y(where)e(\000)30 b Fk(\022)h Fl(R)j Fw(op)s(en,)h(and)f(a)g(torus)h Fl(T)1554 3223 y Fm(n)1624 3259 y Fk(\002)24 b(f)p Fw(0)p Fk(g)34 b Fw(in)m(v)-5 b(arian)m(t)34 b(under)h Fn(X)2677 3274 y Fm(\026)2758 3259 y Fw(for)f(all)g Fn(\026)p Fw(.)48 b(W)-8 b(e)34 b(require)i Fn(X)41 b Fw(to)109 3380 y(b)s(e)32 b(equiv)-5 b(arian)m(t)34 b(with)f(resp)s(ect)h(to)e(the)h Fl(T)1657 3344 y Fm(n)1705 3380 y Fw({action)1297 3591 y Fl(T)1363 3555 y Fm(n)1432 3591 y Fk(\002)23 b Fw(\()p Fl(T)1636 3555 y Fm(n)1705 3591 y Fk(\002)g Fl(R)1877 3555 y Fm(m)1943 3591 y Fw(\))83 b Fk(\000)-16 b(!)92 b Fl(T)2383 3555 y Fm(n)2453 3591 y Fk(\002)22 b Fl(R)2624 3555 y Fm(m)1443 3712 y Fw(\()p Fn(\030)5 b(;)17 b Fw(\()p Fn(x;)g(z)t Fw(\)\))260 b Fk(7!)113 b Fw(\()p Fn(x)22 b Fw(+)g Fn(\030)5 b(;)17 b(z)t Fw(\))3764 3652 y(\(1\))109 3925 y(on)32 b(the)h(phase)h(space,)f(whence)i(in)e(co-ordinates)g(w)m (e)g(ha)m(v)m(e)h(that)1186 4145 y Fn(X)8 b Fw(\()p Fn(x;)17 b(z)t Fw(;)g Fn(\026)p Fw(\))83 b(=)g Fn(f)11 b Fw(\()p Fn(z)t Fw(;)17 b Fn(\026)p Fw(\))g Fn(@)2199 4160 y Fm(x)2293 4145 y Fw(+)49 b Fn(h)p Fw(\()p Fn(z)t Fw(;)17 b Fn(\026)p Fw(\))g Fn(@)2770 4160 y Fm(z)3764 4145 y Fw(\(2\))109 4365 y(do)s(es)33 b(not)f(dep)s(end)i(on)e(the)h(toral)f(angles)i Fn(x)p Fw(.)43 b(Expanding)1359 4585 y Fn(f)11 b Fw(\()p Fn(z)t Fw(;)17 b Fn(\026)p Fw(\))83 b(=)g Fn(!)t Fw(\()p Fn(\026)p Fw(\))49 b(+)g Fk(O)s Fw(\()p Fn(z)t Fw(\))1246 b(\(3a\))1362 4730 y Fn(h)p Fw(\()p Fn(z)t Fw(;)17 b Fn(\026)p Fw(\))83 b(=)g(\012\()p Fn(\026)p Fw(\))22 b Fk(\001)g Fn(z)55 b Fw(+)49 b Fk(O)s Fw(\()p Fn(z)2559 4689 y Fj(2)2599 4730 y Fw(\))1072 b(\(3b\))109 4950 y(w)m(e)36 b(see)g(that)f(the)h(in)m(v)-5 b(arian)m(t)36 b(torus)f Fl(T)1530 4914 y Fm(n)1601 4950 y Fk(\002)25 b(f)p Fw(0)p Fk(g)34 b Fw(is)i(automatically)g(in)f(Flo)s(quet)h(form,) f(with)h(\012)g(inde-)109 5071 y(p)s(enden)m(t)e(of)e Fn(x)p Fw(.)44 b(Consequen)m(tly)-8 b(,)35 b(the)e(dynamics)i (de\014ned)f(b)m(y)f(the)g(`normally)h(linear')f(part)1205 5291 y Fn(N)-6 b(X)1358 5306 y Fm(\026)1404 5291 y Fw(\()p Fn(x;)17 b(z)t Fw(\))84 b(=)f Fn(!)t Fw(\()p Fn(\026)p Fw(\))17 b Fn(@)2139 5306 y Fm(x)2232 5291 y Fw(+)49 b(\012\()p Fn(\026)p Fw(\))23 b Fk(\001)e Fn(z)h(@)2752 5306 y Fm(z)3764 5291 y Fw(\(4\))p 0 TeXcolorgray 1974 5778 a(2)p 0 TeXcolorgray eop end %%Page: 3 3 TeXDict begin 3 2 bop 0 TeXcolorgray 0 TeXcolorgray 0 TeXcolorgray 109 208 a Fw(is)33 b(the)g(sup)s(erp)s(osition)g(of)f(the) h(conditionally)h(p)s(erio)s(dic)f(motion)1499 421 y Fn(x)p Fw(\()p Fn(t)p Fw(\))84 b(=)f Fn(x)p Fw(\(0\))50 b(+)f Fn(t!)t Fw(\()p Fn(\026)p Fw(\))1266 b(\(5\))109 633 y(with)33 b(frequency)i(v)m(ector)e Fn(!)t Fw(\()p Fn(\026)p Fw(\))27 b Fk(2)h Fl(R)1458 597 y Fm(n)1537 633 y Fw(and)33 b(the)g(linear)g(b)s(eha)m(viour)1563 845 y Fn(z)t Fw(\()p Fn(t)p Fw(\))84 b(=)f(e)2009 804 y Fm(t)p Fj(\012\()p Fm(\026)p Fj(\))2209 845 y Fk(\001)22 b Fn(z)t Fw(\(0\))109 1057 y(whic)m(h)29 b(is)f(go)m(v)m(erned)h(b)m(y) f(the)g(eigen)m(v)-5 b(alues)29 b(of)e(\012\()p Fn(\026)p Fw(\))h Fk(2)g Fi(gl)p Fw(\()p Fn(m;)17 b Fl(R)p Fw(\).)42 b(In)27 b(particular,)i(the)f(torus)g Fl(T)3592 1021 y Fm(n)3651 1057 y Fk(\002)12 b(f)p Fw(0)p Fk(g)109 1178 y Fw(is)33 b(normally)g(h)m(yp)s(erb)s(olic)h(if)e(\012\()p Fn(\026)p Fw(\))h(has)g(no)f(eigen)m(v)-5 b(alue)34 b(on)f(the)g (imaginary)g(axis.)109 1346 y(Our)f(in)m(terest)i(is)f(in)g(the)g (dynamics)i(de\014ned)f(b)m(y)f(a)f(small)i(p)s(erturbation)1688 1533 y Fh(e)1663 1558 y Fn(X)91 b Fw(=)82 b Fn(X)58 b Fw(+)50 b Fn(P)109 1770 y Fw(of)29 b(the)h(in)m(tegrable)h(dynamics,)h (in)e(particular)g(whether)h(there)f(is)g(an)g(in)m(v)-5 b(arian)m(t)30 b(torus)g(of)3477 1745 y Fh(e)3452 1770 y Fn(X)38 b Fw(close)30 b(to)109 1891 y(the)37 b(in)m(v)-5 b(arian)m(t)38 b(torus)f Fl(T)1015 1855 y Fm(n)1088 1891 y Fk(\002)25 b(f)p Fw(0)p Fk(g)37 b Fw(of)g Fn(X)8 b Fw(.)56 b(Normally)38 b(h)m(yp)s(erb)s(olic)g(in)m(v)-5 b(arian)m(t)38 b(manifold)f(theory)h(asks)109 2011 y(for)k(p)s (ersistence)j(of)d(the)h(in)m(v)-5 b(arian)m(t)43 b(manifold;)k Fr(kam)d Fw(theory)f(asks)h(additionally)f(for)f(p)s(ersistence)109 2131 y(of)j(the)i(dynamics.)85 b(F)-8 b(or)45 b(a)h(dynamical)h(p)s (ersistence)i(result)e(to)e(hold)h(true)h(the)f(in)m(v)-5 b(arian)m(t)47 b(torus)109 2252 y(of)36 b Fn(X)44 b Fw(had)36 b(b)s(etter)h(b)s(e)g(a)f(dynamical)i(ob)5 b(ject)37 b(|)f(with)h(a)f(dense)i(orbit)f(|)f(rather)g(than)h(a)f(union)h(of)109 2372 y(other)j(in)m(v)-5 b(arian)m(t)40 b(sets,)j(in)d(this)h(case)g (of)e(lo)m(w)m(er)i(dimensional)g(tori.)65 b(Suc)m(h)42 b(a)d(partition)h(in)m(to)g(lo)m(w)m(er)109 2493 y(dimensional)34 b(tori)e(o)s(ccurs)h(if)g(there)g(are)g(resonances)1148 2705 y Fk(h)p Fn(k)e Fk(j)c Fn(!)t Fk(i)82 b Fw(:=)h Fn(k)1747 2720 y Fj(1)1787 2705 y Fn(!)1848 2720 y Fj(1)1937 2705 y Fw(+)49 b Fn(:)17 b(:)g(:)50 b Fw(+)f Fn(k)2403 2720 y Fm(n)2450 2705 y Fn(!)2511 2720 y Fm(n)2641 2705 y Fw(=)83 b(0)109 2917 y(among)32 b(the)h(frequencies)i(of)d(the)h (torus.)109 3061 y(The)38 b Fr(kam)g Fw(pro)s(cedure)g(consists)i(of)c (rep)s(eated)j(steps)f(of)f(`a)m(v)m(eraging)h(out')g(of)f(p)s (erturbations)h(along)109 3182 y(the)f(unp)s(erturb)s(ed)h(\015o)m(w.) 56 b(A)m(t)37 b(resonances,)j(the)d(a)m(v)m(eraging)h(is)f(relativ)m(e) h(to)f(the)g(lo)m(w)m(er)h(dimensional)109 3302 y(tori,)31 b(resulting)h(in)f(obstructions)i(for)d(the)i(p)s(ersistence)h(of)e (the)g Fn(n)p Fw({torus)g(itself.)44 b(T)-8 b(o)31 b(prev)m(en)m(t)i (this)f(w)m(e)109 3422 y(imp)s(ose)h(Diophan)m(tine)g(conditions)1198 3652 y Fk(jh)p Fn(k)d Fk(j)d Fn(!)t Fk(ij)82 b(\025)1834 3585 y Fn(\015)p 1785 3629 153 4 v 1785 3721 a Fk(j)p Fn(k)s Fk(j)1895 3692 y Fm(\034)2045 3652 y Fw(for)32 b(all)h(0)27 b Fk(6)p Fw(=)h Fn(k)j Fk(2)d Fl(Z)2752 3616 y Fm(n)3764 3652 y Fw(\(6\))109 3920 y(where)33 b Fk(j)p Fn(k)s Fk(j)27 b Fw(=)h Fk(j)p Fn(k)710 3935 y Fj(1)749 3920 y Fk(j)21 b Fw(+)g Fn(:)c(:)g(:)k Fw(+)h Fk(j)p Fn(k)1208 3935 y Fm(n)1254 3920 y Fk(j)32 b Fw(while)i Fn(\015)e(>)c Fw(0)k(is)h(the)f(`gap-parameter',)h(and)f(w)m(e)i(c)m (ho)s(ose)f Fn(\034)39 b(>)28 b(n)21 b Fk(\000)h Fw(1)109 4041 y(to)39 b(ensure)h(that)f(the)h(size)g(of)f(all)g(gaps)h(has)f (small)h(relativ)m(e)h(measure)f(that)f(moreo)m(v)m(er)i(tends)g(to)d (0)109 4161 y(as)i Fn(\015)46 b Fk(!)40 b Fw(0.)67 b(This)41 b(strong)f(non-resonance)i(condition)e(allo)m(ws)i(for)d(p)s(olynomial) i(estimates)h(of)e(the)109 4282 y(small)46 b(denominators)g(that)f (arise)h(if)f(the)h(frequencies)i(are)d(near)h(the)f(dense)i(set)f(of)f (resonances,)109 4402 y(whic)m(h)d(are)f(then)h(out)m(w)m(eighed)h(b)m (y)f(the)f(exp)s(onen)m(tial)i(deca)m(y)f(of)f(F)-8 b(ourier)41 b(co)s(e\016cien)m(ts)i(\(Lemma)f(of)109 4522 y(P)m(aley{Wiener,)35 b(see)e(e.g.)g([5]\),)g(a)f(consequence)k(of)c(the)h(regularit)m(y)g (of)f(the)h(p)s(erturbation.)109 4690 y(The)k(o)s(ccurrence)g(of)f Fn(r)j Fw(normal)d(frequencies)i Fn(\013)f Fw(is)g(an)f(additional)g (risk)h(for)f(p)s(ersistence)i(and)e(leads)109 4811 y(to)c(extended)i (Diophan)m(tine)g(conditions)673 5041 y Fk(jh)p Fn(k)d Fk(j)c Fn(!)t Fk(i)21 b Fw(+)h Fk(h)p Fn(`)27 b Fk(j)h Fn(\013)q Fk(ij)82 b(\025)1694 4973 y Fn(\015)p 1645 5018 V 1645 5109 a Fk(j)p Fn(k)s Fk(j)1755 5080 y Fm(\034)1906 5041 y Fw(for)32 b(all)g(0)27 b Fk(6)p Fw(=)h Fn(k)j Fk(2)d Fl(Z)2612 5004 y Fm(n)2659 5041 y Fw(,)33 b Fn(`)27 b Fk(2)i Fl(Z)2948 5004 y Fm(r)2986 5041 y Fw(,)k Fk(j)p Fn(`)p Fk(j)27 b(\024)h Fw(2)440 b(\(7\))109 5303 y(to)35 b(a)m(v)m(oid)i(normal-in)m(ternal)f(resonances.)54 b(Note)36 b(that)g(already)g(the)g(imaginary)g(parts)g Fn(\013)g Fw(of)g(h)m(yp)s(er-)109 5424 y(b)s(olic)c(eigen)m(v)-5 b(alues)35 b Fn(\014)28 b Fk(\006)22 b Fw(i)p Fn(\013)34 b 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b(need)h(the)f(Can)m(tor)f(set)1138 1600 y(\000)1199 1559 y Fm(\015)1199 1625 y(\034)t(;\015)1381 1600 y Fw(:=)83 b Fk(f)17 b Fn(\026)27 b Fk(2)h Fw(\000)1875 1615 y Fm(\034)t(;\015)2002 1600 y Fk(j)f Fw(dist)q(\()p Fn(\026;)17 b(@)5 b Fw(\000\))28 b Fk(\025)g Fn(\015)21 b Fk(g)66 b Fn(:)109 1820 y Fw(W)-8 b(e)34 b(form)m(ulate)h(the)g(p)s (ersistence)i(results)f(for)e(analytic)h(v)m(ector)g(\014elds,)i (highligh)m(ting)e(where)g(loss)h(of)109 1940 y(regularit)m(y)i(is)f (inevitable.)59 b(There)38 b(are)f Fn(C)1689 1904 y Fg(1)1801 1940 y Fw(|)f(and)h(ev)m(en)i Fn(C)2433 1904 y Fm(r)2508 1940 y Fw(|)d(coun)m(terparts)j(of)d(these)j(results,)109 2061 y(and)48 b(sometimes)j(the)d(seeming)i(strength)f(of)f(a)g (theorem)h(is)g(obtained)g(only)g(b)m(y)g(accepting)h(the)109 2181 y(inevitable)27 b(already)g(among)e(the)i(assumptions.)43 b(In)26 b(the)g(analytic)h(con)m(text)g(it)f(is)g(p)s(ossible)h(to)f(w) m(eak)m(en)109 2302 y(the)35 b(Diophan)m(tine)g(conditions)g(\(7\))f 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b(that)g(the)g(fr)-5 b(e)g(quency)37 b(mapping)f Fn(\033)g Fw(:=)31 b(\()p Fn(!)t(;)17 b(\013)q Fw(\))31 b(:)h(\000)f Fk(\000)-16 b(!)32 b Fl(R)3462 3096 y Fm(n)p Fj(+)p Fm(r)3634 3132 y Fq(in)45 b Fw(\(3\))109 3252 y Fq(and)34 b(its)h(derivatives)f (sp)-5 b(an)34 b(the)h(fr)-5 b(e)g(quency)35 b(sp)-5 b(ac)g(e)34 b(at)h(every)f Fn(\026)28 b Fk(2)g Fw(\000)g Fk(\022)g Fl(R)p Fq(,)34 b(i.e.)946 3472 y Fn(<\033)t Fw(\()p Fn(\026)p Fw(\))p Fn(;)17 b(\033)1319 3431 y Fg(0)1341 3472 y Fw(\()p Fn(\026)p Fw(\))p Fn(;)g(\033)1579 3431 y Fg(00)1621 3472 y Fw(\()p Fn(\026)p Fw(\))p Fn(;)g(:)g(:)g(:)f (;)h(\033)2034 3431 y Fj(\()p Fm(n)p Fj(+)p Fm(r)r Fg(\000)p Fj(1\))2314 3472 y Fw(\()p Fn(\026)p Fw(\))p Fn(>)82 b Fw(=)h Fl(R)2838 3431 y Fm(n)p Fj(+)p Fm(r)3024 3472 y Fn(:)713 b Fw(\(8\))109 3692 y Fq(Then)36 b(for)g(given)g Fn(\015)g(>)31 b Fw(0)p Fq(,)37 b Fn(\034)43 b(>)30 b(n)1337 3656 y Fj(2)1401 3692 y Fw(+)23 b Fn(nr)j Fk(\000)e Fn(n)g Fk(\000)g Fw(1)37 b Fq(ther)-5 b(e)36 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b(arian)m(t)41 b(torus)h(is)109 1221 y(p)s(ersisten)m(t)j(as)e(a)f Fn(C)863 1185 y Fm(r)901 1221 y Fw({manifold)h(under)h(small)f(p)s (erturbations,)k(the)c(maximal)h(p)s(erturbation)f(size)109 1342 y(dep)s(ending)d(on)f Fn(r)s Fw(.)62 b(In)39 b(particular,)i(it)e (follo)m(ws)h(that)f(for)f(a)h(smo)s(oth)g(family)h Fn(X)46 b Fw(=)38 b Fn(X)3345 1357 y Fm(\026)3392 1342 y Fw(,)j Fn(\026)d Fk(2)h Fl(R)3734 1305 y Fm(s)3810 1342 y Fw(of)109 1462 y(v)m(ector)d(\014elds)h(the)f Fn(\026)p Fw({regime)g Fk(G)1318 1426 y Fm(r)1392 1462 y Fw(with)g Fn(r)s Fw({normally)g(h)m (yp)s(erb)s(olic)h(tori)e(is)i(op)s(en)e(in)h Fl(R)3321 1426 y Fm(s)3394 1462 y Fw(and)f(shrinks)109 1582 y(as)d(the)h (regularit)m(y)h Fn(r)h Fw(increases.)109 1752 y(Theorem)g(2.2)e(not)h (only)h(applies)g(to)e(in)m(v)-5 b(arian)m(t)35 b(tori,)f(but)g(also)g (to)g(other)g(compact)g(manifolds)h(and)109 1873 y(ev)m(en)26 b(extends)h(to)d(non-compact)h(normally)h(h)m(yp)s(erb)s(olic)g(in)m(v) -5 b(arian)m(t)25 b(manifolds.)42 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Fn(X)8 b Fw(.)109 3094 y(The)31 b(tori)f Fn(V)50 b Fw(=)27 b Fl(T)765 3057 y Fm(n)830 3094 y Fk(\002)19 b(f)p Fw(0)p Fk(g)30 b Fw(carry)h (conditionally)g(p)s(erio)s(dic)g(motion)f(irresp)s(ectiv)m(e)j(of)d (the)h(strength)h(of)109 3214 y(the)38 b(normal)g(expansions)h(or)f (con)m(tractions.)60 b(So)37 b(ev)m(en)j(when)f(the)f(latter)g(are)f(v) m(ery)j(w)m(eak,)g(that)e(is,)109 3334 y(when)32 b(the)f(constan)m(t)h Fn(\025)f Fw(b)s(ounding)g(the)g(normal)g(expansion)h(and)f(con)m (traction)h(rates)f(from)g(b)s(elo)m(w)h(is)109 3455 y(close)38 b(to)e(0,)i(the)g(constan)m(t)g Fn(\025)1212 3470 y Fm(c)1281 3455 y Fn(>)e Fw(0)g(in)i(the)f(sp)s(ectral)h(gap)e (condition)i(\(12\))e(can)i(alw)m(a)m(ys)g(b)s(e)g(c)m(hosen)109 3575 y(m)m(uc)m(h)48 b(smaller.)86 b(Hence)48 b(\(12\))e(e\013ectiv)m (ely)j(puts)e(no)f(b)s(ound)h(on)g(the)f(regularit)m(y)i Fn(r)h Fw(that)d(can)h(b)s(e)109 3696 y(ac)m(hiev)m(ed)i(b)m(y)e (applying)g(Theorem)h(2.2.)85 b(Ho)m(w)m(ev)m(er,)53 b(the)46 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Fw({normally)h(h)m(yp)s(erb)s(olic)i(in)m(v)-5 b(arian)m(t)35 b Fn(n)p Fw({torus)g(for)g(ev)m(ery)i Fn(\026)31 b Fk(2)h(G)2668 4299 y Fm(r)2662 4360 y(\034)t(;\015)2761 4335 y Fw(\()p Fn(\026)2858 4350 y Fj(0)2897 4335 y Fw(\).)51 b(The)36 b(neigh)m(b)s(ourho)s(o)s(ds)109 4456 y Fk(G)174 4420 y Fm(r)168 4480 y(\034)t(;\015)267 4456 y Fw(\()p Fn(\026)364 4471 y Fj(0)403 4456 y Fw(\))25 b(form)f(an)h(op)s(en)g(co) m(v)m(er)h(of)e Fk(G)1450 4471 y Fm(\034)t(;\015)1550 4456 y Fw(,)i(the)f(union)g(of)g(whic)m(h)h(w)m(e)g(denote)f(b)m(y)h Fk(G)3036 4420 y Fm(r)3102 4456 y Fw(=)h Fk(G)3270 4420 y Fm(r)3264 4480 y(\034)t(;\015)3364 4456 y Fw(.)41 b(This)25 b(yields)109 4576 y(a)e(normally)h(h)m(yp)s(erb)s(olic)h Fq(fattening)32 b Fw(of)23 b(the)g(Diophan)m(tine)h(in)m(v)-5 b(arian)m(t)25 b Fn(n)p Fw({tori)e(found)g(b)m(y)i(Theorem)f(2.1.)109 4746 y(Assuming)32 b(\000)27 b Fk(\022)h Fl(R)820 4710 y Fm(s)887 4746 y Fw(to)j(b)s(e)f(b)s(ounded,)i(the)f(set)g(\000)1936 4710 y Fm(\015)1936 4771 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b(\014nitely)h(man)m(y)f(connected)h(comp)s(onen)m(ts)f(of)f Fk(G)3850 3502 y Fm(r)353 3658 y Fw(is)g(what)h(one)f(actually)h (`sees')h(when)f(trying)g(to)f(sim)m(ulate)i(asp)s(ects)f(of)f(the)g (dynamics)i(on)e(a)353 3779 y(computer.)p 0 TeXcolorgray 271 3982 a(-)p 0 TeXcolorgray 49 w(Finitely)35 b(man)m(y)i(connected)f (comp)s(onen)m(ts)h(parametrising)f(non-resonan)m(t)f(tori)g(is)h(also) f(what)353 4102 y(one)i(`sees')h(in)f(the)g(resonance)h(w)m(eb)g(of)f (a)f(Hamiltonian)h(system)i([16)o(],)f(but)f(here)h(this)f(is)g(due)353 4223 y(to)32 b(`\014nite)i(pixel)g(size')g(and)f(a)f(corresp)s(onding)i (`coarse-grained')f(treatmen)m(t)h(of)e(tori)h(as)g(b)s(eing)353 4343 y(`non-resonan)m(t'.)109 4676 y Fs(3)161 b(Examples)109 4895 y Fw(W)-8 b(e)48 b(illustrate)g(the)g(e\013ect)g(of)g(fattening)f (b)m(y)i(h)m(yp)s(erb)s(olicit)m(y)g(with)g(applications)f(to)f(a)h (normally)109 5015 y(attracting)32 b(torus,)i(a)f(torus)g(losing)g (normal)g(attraction)g(as)g(a)g(pair)g(of)f(eigen)m(v)-5 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Fn(c)3849 952 y Fj(1)109 1057 y Fw(and)33 b Fn(c)341 1072 y Fj(2)414 1057 y Fw(to)g(b)s(e)h(negativ)m(e,)h(as)e(happ)s(ens)i(for)e(the)g(v) -5 b(alues)35 b(studied)g(b)m(y)f(v)-5 b(an)33 b(der)h(P)m(ol)g([11].) 46 b(This)34 b(yields)109 1188 y(a)g(v)m(ector)i(\014eld)725 1162 y Fh(e)700 1188 y Fn(X)781 1203 y Fm(\026)862 1188 y Fw(on)e(the)h(4{dimensional)h(state)f(space)g Fl(R)2381 1152 y Fj(2)2444 1188 y Fk(\002)24 b Fl(R)2617 1152 y Fj(2)2657 1188 y Fw(,)35 b(whic)m(h)h(reads)f(in)g(co-ordinates)109 1308 y Fn(z)d Fw(=)c(\()p Fn(z)373 1323 y Fj(1)412 1308 y Fn(;)17 b(z)501 1323 y Fj(3)541 1308 y Fn(;)g(z)630 1323 y Fj(2)669 1308 y Fn(;)g(z)758 1323 y Fj(4)798 1308 y Fw(\))32 b(as)889 1507 y(_)-44 b Fn(z)917 1522 y Fj(1)1040 1507 y Fw(=)160 b Fn(z)1321 1522 y Fj(3)889 1653 y Fw(_)-44 b Fn(z)917 1668 y Fj(2)1040 1653 y Fw(=)160 b Fn(z)1321 1668 y Fj(4)889 1798 y Fw(_)-44 b Fn(z)917 1813 y Fj(3)1040 1798 y Fw(=)83 b Fk(\000)p Fn(a)1327 1813 y Fj(1)1367 1798 y Fn(z)1412 1813 y Fj(1)1474 1798 y Fk(\000)23 b Fn(c)1616 1813 y Fj(1)1655 1798 y Fn(z)1700 1813 y Fj(3)1778 1798 y Fk(\000)40 b Fn(f)1943 1813 y Fj(1)1982 1798 y Fw(\()p Fn(z)2065 1813 y Fj(1)2105 1798 y Fn(;)17 b(z)2194 1813 y Fj(3)2233 1798 y Fw(\))50 b(+)g Fn("g)2540 1813 y Fj(1)2579 1798 y Fw(\()p Fn(z)2662 1813 y Fj(1)2701 1798 y Fn(;)17 b(z)2790 1813 y Fj(2)2830 1798 y Fn(;)g(z)2919 1813 y Fj(3)2958 1798 y Fn(;)g(z)3047 1813 y Fj(4)3087 1798 y Fw(\))889 1943 y(_)-44 b Fn(z)917 1958 y Fj(4)1040 1943 y Fw(=)83 b Fk(\000)p Fn(a)1327 1958 y Fj(2)1367 1943 y Fn(z)1412 1958 y Fj(2)1474 1943 y Fk(\000)23 b Fn(c)1616 1958 y Fj(2)1655 1943 y Fn(z)1700 1958 y Fj(4)1778 1943 y Fk(\000)40 b Fn(f)1943 1958 y Fj(2)1982 1943 y Fw(\()p Fn(z)2065 1958 y Fj(2)2105 1943 y Fn(;)17 b(z)2194 1958 y Fj(4)2233 1943 y Fw(\))50 b(+)g Fn("g)2540 1958 y Fj(2)2579 1943 y Fw(\()p Fn(z)2662 1958 y Fj(1)2701 1943 y Fn(;)17 b(z)2790 1958 y Fj(2)2830 1943 y Fn(;)g(z)2919 1958 y Fj(3)2958 1943 y Fn(;)g(z)3047 1958 y Fj(4)3087 1943 y Fw(\))109 2143 y(and)30 b(whic)m(h)h(constitutes)h(an)e Fn(")p Fw({small)g(p)s(erturbation)g(of)f(the)i(v)m(ector)g(\014eld)f Fn(X)2966 2158 y Fm(\026)3043 2143 y Fw(obtained)g(b)m(y)h(putting)109 2263 y Fn(")d Fw(=)g(0.)45 b(Here)34 b Fn(\026)28 b Fk(2)h Fl(R)893 2227 y Fm(s)963 2263 y Fw(stands)34 b(for)e(a)h(m)m (ulti-parameter)h(that)f(includes)i(co)s(e\016cien)m(ts)g(lik)m(e)g Fn(a)3535 2278 y Fj(1)3607 2263 y Fw(and)f Fn(a)3849 2278 y Fj(2)109 2383 y Fw(suc)m(h)46 b(that)f(the)g(p)s(erio)s(ds)h(of) e(the)i(p)s(erio)s(dic)f(orbits)h(in)f(the)g(free)h(oscillators)g(v)-5 b(ary)45 b(with)g Fn(\026)p Fw(.)81 b(Note)109 2504 y(that)41 b(for)f Fn(")i Fw(=)h(0)e(the)g(system)i(decouples)h(to)c(2)h(indep)s (enden)m(t)j(oscillators)e(and)f(has)h(an)f(attractor)109 2624 y(in)36 b(the)h(form)f(of)f(a)h(2{dimensional)i(torus)e Fn(T)1780 2639 y Fm(\026)1827 2624 y Fw(;)i(here)f(w)m(e)g(use)g(that)f (the)h Fn(f)2861 2639 y Fm(i)2925 2624 y Fw(consist)h(of)d(higher)i (order)109 2744 y(terms,)32 b(ha)m(ving)h(no)e(constan)m(t)i(or)e (linear)h(part)f(in)h Fn(z)t Fw(,)g(and)g(the)g(assumption)h(that)e (the)h(co)s(e\016cien)m(ts)i Fn(c)3849 2759 y Fj(1)109 2865 y Fw(and)h Fn(c)343 2880 y Fj(2)417 2865 y Fw(are)g(negativ)m(e.) 52 b(This)37 b(torus)e(arises)h(as)f(the)h(pro)s(duct)f(of)f(t)m(w)m(o) i(circles,)i(along)c(eac)m(h)i(of)f(whic)m(h)109 2985 y(eac)m(h)j(of)f(the)h(free)g(oscillators)g(has)g(its)f(p)s(erio)s(dic) h(motion.)58 b(The)39 b(circles)g(lie)f(in)f(the)h(2{dimensional)109 3106 y(planes)i(giv)m(en)h(b)m(y)g Fn(z)864 3121 y Fj(2)943 3106 y Fw(=)f Fn(z)1104 3121 y Fj(4)1184 3106 y Fw(=)f(0)h(and)g Fn(z)1630 3121 y Fj(1)1709 3106 y Fw(=)g Fn(z)1870 3121 y Fj(3)1949 3106 y Fw(=)g(0,)h(resp)s(ectiv)m(ely)-8 b(.)68 b(The)41 b(v)m(ector)g(\014eld)f Fn(X)3572 3121 y Fm(\026)3658 3106 y Fw(has)g(a)109 3226 y(restriction)33 b Fn(X)656 3241 y Fm(\026)703 3226 y Fk(j)731 3241 y Fm(T)772 3249 y Fc(\026)850 3226 y Fw(of)f(the)h(format)1692 3425 y(_)-44 b Fn(x)1730 3440 y Fj(1)1853 3425 y Fw(=)83 b Fn(!)2073 3440 y Fj(1)2112 3425 y Fw(\()p Fn(\026)p Fw(\))1692 3571 y(_)-44 b Fn(x)1730 3586 y Fj(2)1853 3571 y Fw(=)83 b Fn(!)2073 3586 y Fj(2)2112 3571 y Fw(\()p Fn(\026)p Fw(\))48 b Fn(:)109 3770 y Fw(The)28 b(non-degeneracy)h (assumption)g(on)f(the)g Fn(\026)p Fw({dep)s(endence)h(means)g(that)e (the)h(frequency)i(mapping)109 3890 y Fn(!)47 b Fw(:)d Fn(\026)f Fk(7!)h Fw(\()p Fn(!)633 3905 y Fj(1)672 3890 y Fw(\()p Fn(\026)p Fw(\))p Fn(;)17 b(!)912 3905 y Fj(2)951 3890 y Fw(\()p Fn(\026)p Fw(\)\))41 b(is)i(a)f(submersion.)74 b(This)43 b(allo)m(ws)g(us)g(to)e(apply)i(Theorem)h(2.1)d(and)h(to)109 4011 y(conclude)c(that)e(for)g Fk(j)p Fn(")p Fk(j)e(\034)g Fw(1)i(there)h(is)g(quasi-p)s(erio)s(dicit)m(y)i(\(with)e(Diophan)m (tine)g(frequencies\))i(on)d(a)109 4131 y(set)d Fk(G)320 4146 y Fm(\034)t(;\015)447 4131 y Fk(\022)28 b Fw(\000)33 b(of)f(p)s(ositiv)m(e)i(measure)g(in)e(parameter)h(space.)109 4273 y(Restricting)k(parameters)h(to)f Fn(c)1288 4288 y Fj(1)1327 4273 y Fn(;)17 b(c)1413 4288 y Fj(2)1487 4273 y Fk(\024)35 b(\000)p Fw(2)p Fn(\025)p Fw(,)j(for)e(a)h(p)s (ositiv)m(e)h(constan)m(t)g Fn(\025)p Fw(,)g(w)m(e)f(ma)m(y)h(in)m(v)m (ok)m(e)h(Theo-)109 4394 y(rem)c(2.2.)49 b(As)35 b(a)f(consequence)k (it)d(follo)m(ws)g(that)f(if)h Fn(")f Fw(is)h(su\016cien)m(tly)i (small,)f(dep)s(ending)g(on)e Fn(\025)p Fw(,)i(then)109 4514 y(for)e(the)h(corresp)s(onding)g(parameter)g(v)-5 b(alues)35 b Fn(\026)c Fw(=)g(\()p Fn(a)2104 4529 y Fj(1)2143 4514 y Fn(;)17 b(a)2238 4529 y Fj(2)2278 4514 y Fn(;)g(c)2364 4529 y Fj(1)2403 4514 y Fn(;)g(c)2489 4529 y Fj(2)2528 4514 y Fw(\))34 b(a)g(normally)i(h)m(yp)s(erb)s(olic)f(2{torus)109 4635 y(attractor)44 b(p)s(ersists.)81 b(If)44 b Fn(!)t Fw(\()p Fn(\026)1229 4650 y Fj(0)1267 4635 y Fw(\))h(is)g(a)f (non-resonan)m(t)h(frequency)i(v)m(ector)f(also)e(the)h(quasi-p)s(erio) s(dic)109 4755 y(\015o)m(w)f(generated)h(b)m(y)62 b(_)-43 b Fn(x)47 b Fw(=)h Fn(!)t Fw(\()p Fn(\026)1315 4770 y Fj(0)1353 4755 y Fw(\))c(p)s(ersists,)49 b(without)44 b(the)h(need)g(for)f Fn(!)t Fw(\()p Fn(\026)2944 4770 y Fj(0)2982 4755 y Fw(\))g(to)g(b)s(e)g(Diophan)m(tine.)109 4885 y(The)39 b(reason)f(is)g(that)g(on)g(a)g(2{dimensional)h(torus) 2083 4860 y Fh(e)2067 4885 y Fn(T)2124 4900 y Fm(\026)2209 4885 y Fw(p)s(ersisten)m(t)g(b)m(y)g(normal)f(h)m(yp)s(erb)s(olicit)m (y)-8 b(,)42 b(the)109 5019 y(p)s(erturbation)34 b(of)f(the)h(dynamics) i(on)e Fn(T)1590 5034 y Fm(\026)1670 5019 y Fw(to)g(the)g(dynamics)i (on)2545 4993 y Fh(e)2529 5019 y Fn(T)2586 5034 y Fm(\026)2667 5019 y Fw(is)e(sub)5 b(ject)36 b(to)d(the)h(Theorem)i(of)109 5139 y(Denjo)m(y)d([11)o(].)109 5303 y(In)i(order)g(to)g(apply)h (Corollary)f(2.3)g(w)m(e)h(ha)m(v)m(e)g(to)f(reduce)h Fn(\026)c Fk(2)g Fl(R)2543 5267 y Fj(4)2618 5303 y Fw(to)i(a)h(single)h (parameter)g Fn(\027)6 b Fw(.)51 b(This)109 5424 y(prev)m(en)m(ts)38 b Fn(\027)h Fk(7!)33 b Fw(\()p Fn(!)819 5439 y Fj(1)858 5424 y Fw(\()p Fn(\027)6 b Fw(\))p Fn(;)17 b(!)1093 5439 y Fj(2)1133 5424 y Fw(\()p Fn(\027)6 b Fw(\)\))36 b(from)f(b)s(eing)h (a)g(submersion,)i(but)e(b)m(y)h(allo)m(wing)f(for)f(a)h(rescaling)h (of)p 0 TeXcolorgray 1974 5778 a(9)p 0 TeXcolorgray eop end %%Page: 10 10 TeXDict begin 10 9 bop 0 TeXcolorgray 0 TeXcolorgray 0 TeXcolorgray 109 208 a Fw(time)29 b(w)m(e)g(ma)m(y)h(use)f Fn(\027)34 b Fk(2)29 b Fw(\000)e Fk(\022)h Fl(R)h Fw(to)f(con)m(trol)h (the)g(ratio)f([)p Fn(!)2229 223 y Fj(1)2268 208 y Fw(\()p Fn(\027)6 b Fw(\))28 b(:)g Fn(!)2542 223 y Fj(2)2581 208 y Fw(\()p Fn(\027)6 b Fw(\)])29 b(of)f(the)h(in)m(ternal)g (frequencies.)109 329 y(Then)g(non-degeneracy)h(amoun)m(ts)f(to)f (requiring)h(the)g(resulting)g(mapping)g([)p Fn(!)t Fw(])e(:)h(\000)f Fk(\000)-16 b(!)28 b Fl(RP)3529 293 y Fj(1)3596 329 y Fw(to)g(b)s(e)g(a)109 449 y(submersion.)45 b(F)-8 b(or)30 b(the)i(decoupled)h(v)-5 b(an)31 b(der)h(P)m(ol)g(oscillators)g(the)f (eigen)m(v)-5 b(alues)34 b(of)c(\012\()p Fn(\027)6 b Fw(\))33 b(in)e(\(3b\))g(are)109 569 y(all)j(real)h(whence)i(no)d (normal)h(frequencies)i(ha)m(v)m(e)f(to)e(b)s(e)h(excluded)i(b)m(y)f (the)f(extended)i(Diophan)m(tine)109 690 y(conditions)c(\(7\).)109 835 y(Hence,)45 b(taking)d Fn(\027)49 b Fw(as)42 b(a)g(linear)g(com)m (bination)h(of)e(the)i(comp)s(onen)m(ts)g Fn(a)2804 850 y Fj(1)2844 835 y Fn(;)17 b(a)2939 850 y Fj(2)2978 835 y Fn(;)g(c)3064 850 y Fj(1)3103 835 y Fn(;)g(c)3189 850 y Fj(2)3270 835 y Fw(of)42 b Fn(\026)p Fw(,)i(the)e(gaps)109 955 y(resulting)33 b(from)g(the)g(resonances)h(are)f(op)s(en)f(neigh)m (b)s(ourho)s(o)s(ds)h(of)f(h)m(yp)s(erplanes)j(de\014ned)f(b)m(y)1424 1175 y([)p Fn(!)1512 1190 y Fj(1)1552 1175 y Fw(\()p Fn(\027)6 b Fw(\))28 b(:)f Fn(!)1825 1190 y Fj(2)1865 1175 y Fw(\()p Fn(\027)6 b Fw(\)])83 b(=)g Ft(const.)49 b Fn(;)109 1396 y Fw(sligh)m(tly)26 b(distorted)f(b)m(y)h(the)f (di\013eomorphism)i(of)d(Theorem)i(2.1)e(that)h(relates)h Fk(G)3035 1411 y Fm(\034)t(;\015)3159 1396 y Fw(to)e(\000)3331 1359 y Fm(\015)3331 1420 y(\034)t(;\015)3430 1396 y Fw(.)41 b(Applying)109 1516 y(Corollary)33 b(2.3)f(no)m(w)h(closes)h(all)e(but) h(the)g(lo)m(w)g(order)g(resonance)h(gaps.)109 1686 y(Note)c(that)f(a)h (large)g(part)f(of)h(the)g(ab)s(o)m(v)m(e)h(discussion)h(can)e(b)s(e)g (generalised)i(to)d Fn(n)h Fw(coupled)h(oscillators,)109 1806 y(yielding)38 b(a)f(p)s(ersisten)m(t)i Fn(n)p Fw({torus)e (attractor)f(with)i(Diophan)m(tine)g(quasi-p)s(erio)s(dic)f(dynamics)i (corre-)109 1927 y(sp)s(onding)34 b(to)g(a)g(set)g(of)g(p)s(ositiv)m(e) h(measure)h(in)e(parameter)h(space)g(and)f(a)g(fattening)g(to)f(an)h (op)s(en)g(set)109 2047 y(of)e(parameters)h(with)h(normally)f(h)m(yp)s (erb)s(olic)h(in)m(v)-5 b(arian)m(t)33 b(tori.)109 2336 y Fp(3.2)135 b(The)44 b(quasi-p)t(erio)t(dic)i(Hopf)f(bifurcation)109 2521 y Fw(The)26 b Fl(T)368 2485 y Fm(n)415 2521 y Fw({symmetry)j (\(1\))c(on)g Fl(T)1258 2485 y Fm(n)1312 2521 y Fk(\002)7 b Fl(R)1468 2485 y Fm(m)1561 2521 y Fw(of)24 b(the)i(unp)s(erturb)s(ed) g(in)m(tegrable)g(system,)j(with)d(a)f(condition-)109 2641 y(ally)i(p)s(erio)s(dic)h(in)m(v)-5 b(arian)m(t)28 b(torus)f Fl(T)1373 2605 y Fm(n)1432 2641 y Fk(\002)11 b(f)p Fw(0)p Fk(g)p Fw(,)29 b(allo)m(ws)f(us)g(to)f(reduce)i(to)e Fl(R)2734 2605 y Fm(m)2827 2641 y Fw(and)h(consider)g(bifurcations)109 2762 y(of)36 b(relativ)m(e)i(equilibria.)58 b(The)38 b(presen)m(t)h(in)m(terest)f(is)f(with)h(small)g(non-in)m(tegrable)f(p) s(erturbations)h(of)109 2882 y(suc)m(h)d(in)m(tegrable)f(mo)s(dels;)h (w)m(e)g(fo)s(cus)f(on)f(a)h(Hopf)f(bifurcation)h(of)f(the)h(relativ)m (e)h(equilibria,)g(whence)109 3002 y(w)m(e)k(ma)m(y)h(c)m(ho)s(ose)g Fn(m)e Fw(=)g(2.)62 b(P)m(araphrasing)39 b(the)g(discussion)i(in)e ([8],)i(the)e(unp)s(erturb)s(ed,)i(in)m(tegrable)109 3123 y(family)33 b Fn(X)i Fw(=)28 b Fn(X)708 3138 y Fm(\026)754 3123 y Fw(\()p Fn(x;)17 b(z)t Fw(\))34 b(on)e Fl(T)1213 3087 y Fm(n)1283 3123 y Fk(\002)22 b Fl(R)1454 3087 y Fj(2)1526 3123 y Fw(has)33 b(the)g(form)726 3343 y Fn(X)807 3358 y Fm(\026)854 3343 y Fw(\()p Fn(x;)17 b(z)t Fw(\))84 b(=)f([)p Fn(!)t Fw(\()p Fn(\026)p Fw(\))21 b(+)h Fn(f)11 b Fw(\()p Fn(z)t Fw(;)17 b Fn(\026)p Fw(\)])33 b Fn(@)2065 3358 y Fm(x)2159 3343 y Fw(+)50 b([\012\()p Fn(\026)p Fw(\))22 b Fk(\001)g Fn(z)27 b Fw(+)22 b Fn(h)p Fw(\()p Fn(z)t Fw(;)17 b Fn(\026)p Fw(\)])33 b Fn(@)3154 3358 y Fm(z)3243 3343 y Fn(;)445 b Fw(\(13\))109 3563 y(where)37 b Fn(f)45 b Fw(=)34 b Fk(O)s Fw(\()p Fn(z)t Fw(\))i(and)h Fn(h)d Fw(=)g Fk(O)s Fw(\()p Fn(z)1403 3527 y Fj(2)1443 3563 y Fw(\),)j(while)g Fn(!)h Fw(:)c(\000)g Fk(\000)-16 b(!)33 b Fl(R)2324 3527 y Fm(n)2407 3563 y Fw(and)k(\012)d(:)g(\000)g Fk(\000)-16 b(!)33 b Fi(gl)p Fw(\(2)p Fn(;)17 b Fl(R)p Fw(\))36 b(are)g(smo)s(oth)109 3683 y(mappings.)54 b(Moreo)m(v)m(er,)38 b(w)m(e)f(\014rst)f(tak)m(e)g Fn(\026)d Fk(2)h Fw(\000)f Fk(\022)g Fl(R)2088 3647 y Fm(s)2161 3683 y Fw(as)i(a)h(m)m (ulti-parameter.)54 b(A)36 b(full)g(description)109 3803 y(of)c(the)h(normal)f(linear)h(b)s(eha)m(viour)1517 4057 y(\012\()p Fn(\026)p Fw(\))83 b(=)1964 3916 y Fh(\022)2080 3996 y Fn(\014)90 b Fk(\000)p Fn(\013)2079 4116 y(\013)123 b(\014)2406 3916 y Fh(\023)109 4329 y Fw(of)33 b(the)i(planar)f(Hopf)g (bifurcation)g(requires)i(t)m(w)m(o)f(parameters,)g(the)g(normal)f (frequency)i Fn(\013)f Fw(and)f(the)109 4450 y(bifurcation)i(parameter) g Fn(\014)6 b Fw(,)37 b(whose)g(passage)g(through)f(0)g(is)g(what)g (triggers)h(the)f(Hopf)g(bifurcation)109 4570 y(in)c(the)h(\014rst)h (place.)44 b(Non-degeneracy)34 b(no)m(w)f(requires)h(that)f(the)g (`amended')h(frequency)g(mapping)1169 4782 y(\()p Fn(!)t(;)17 b(\013)q(;)g(\014)6 b Fw(\))53 b(:)84 b(\000)f Fk(\000)-17 b(!)356 b Fl(R)2418 4745 y Fm(n)p Fj(+2)1687 4902 y Fn(\026)114 b Fk(7!)f Fw(\()p Fn(!)t Fw(\()p Fn(\026)p Fw(\))p Fn(;)17 b(\013)q Fw(\()p Fn(\026)p Fw(\))p Fn(;)g(\014)6 b Fw(\()p Fn(\026)p Fw(\)\))109 5121 y(is)33 b(a)f(submersion,)j(compare)e(with)g ([4].)43 b(W)-8 b(e)33 b(ma)m(y)h(ev)m(en)g(assume)g(that)e Fn(\026)h Fw(is)g(replaced)h(b)m(y)1469 5341 y Fn(\026)55 b Fw(=)h(\()p Fn(!)t(;)17 b(\013)q(;)g(\014)6 b Fw(\))53 b Fk(2)j Fl(R)2315 5300 y Fm(n)p Fj(+2)2500 5341 y Fn(;)1188 b Fw(\(14\))p 0 TeXcolorgray 1950 5778 a(10)p 0 TeXcolorgray eop end %%Page: 11 11 TeXDict begin 11 10 bop 0 TeXcolorgray 0 TeXcolorgray 0 TeXcolorgray 109 208 a Fw(thereb)m(y)36 b(suppressing)h(additional)e (m)m(ute)g(parameters.)51 b(If)34 b(the)h(nonlinearit)m(y)h Fn(h)f Fw(satis\014es)h(the)f(Hopf)109 329 y(non-degeneracy)40 b(conditions,)i(as)d(stated)h(in)f(e.g.)g([11,)g(4],)i(then)e(the)h(|)e (relativ)m(e)j(|)d(equilibrium)109 449 y Fn(z)c Fw(=)c(0)j(undergo)s (es)i(a)f(Hopf)f(bifurcation.)48 b(Here)34 b Fn(\014)39 b Fw(pla)m(ys)d(the)e(part)f(of)h(bifurcation)g(parameter)g(and)109 569 y(a)e(|)g(relativ)m(e)i(|)e(p)s(erio)s(dic)h(orbit)f(branc)m(hes)j (o\013)d(at)g Fn(\014)h Fw(=)28 b(0.)109 715 y(Let)42 b(us)i(assume)g(that)e(w)m(e)i(are)e(in)h(the)g(sup)s(ercritical)h (case)g(of)e(the)h(Hopf)f(bifurcation)h(where)h(the)109 835 y(origin)e Fn(z)49 b Fw(=)44 b(0)e(is)h(attracting)f(for)g Fn(\014)50 b(<)44 b Fw(0,)h(while)f(the)e(branc)m(hing)i(p)s(erio)s (dic)e(orbit)h(is)g(presen)m(t)h(for)109 955 y Fn(\014)d(>)36 b Fw(0)h(and)g(is)h(attracting)f(as)g(w)m(ell.)59 b(F)-8 b(or)37 b(the)h(in)m(tegrable)g(family)g Fn(X)45 b Fw(w)m(e)38 b(ha)m(v)m(e)h(to)e(sup)s(erp)s(ose)h(this)109 1076 y(planar)28 b(scenario)h(with)f(the)h(\015o)m(ws)g(on)f Fl(T)1593 1040 y Fm(n)1640 1076 y Fw(;)i(in)e(this)h(w)m(a)m(y)g(equilibria)h(b)s (ecome)f(attracting)f(or)f(rep)s(elling)109 1196 y(in)m(v)-5 b(arian)m(t)37 b Fn(n)p Fw({tori)f(and)g(attracting)g(p)s(erio)s(dic)h (orbits)f(b)s(ecome)i(attracting)e(in)m(v)-5 b(arian)m(t)36 b(\()p Fn(n)25 b Fw(+)g(1\){tori.)109 1317 y(In)33 b(the)h(follo)m (wing)f(w)m(e)i(study)f(what)g(happ)s(ens)g(to)f(b)s(oth)g(the)h Fn(n)p Fw({tori)f(and)g(the)h(\()p Fn(n)22 b Fw(+)h(1\){tori)32 b(under)i(a)109 1447 y(small)f(non-in)m(tegrable)g(p)s(erturbation)g (of)f Fn(X)40 b Fw(to)1954 1422 y Fh(e)1930 1447 y Fn(X)35 b Fw(=)28 b Fn(X)h Fw(+)22 b Fn(P)14 b Fw(.)109 1617 y(By)23 b(applying)g(Theorem)g(2.1)f(to)g(the)h(presen)m(t)h(setting)f (w)m(e)h(obtain)e(p)s(ersisten)m(t)i(in)m(v)-5 b(arian)m(t)23 b Fn(n)p Fw({tori,)h(using)109 1738 y(the)37 b(Diophan)m(tine)g (conditions)h(\(7\))e(with)i Fn(\015)i(>)34 b Fw(0)j(and)g Fn(\034)46 b(>)35 b(n)25 b Fk(\000)g Fw(1)37 b(and)g(restricting)g(to)g (a)f(b)s(ounded)109 1858 y(set)k(\000)f Fk(\022)g Fl(R)556 1822 y Fm(n)p Fj(+2)732 1858 y Fw(of)g(parameters)h(\()p Fn(!)t(;)17 b(\013)q(;)g(\014)6 b Fw(\).)61 b(In)40 b(fact,)h(w)m(e)f (use)g(a)f(m)m(ulti-parameter)h(generalisation)109 1978 y(of)e(Theorem)j(2.1,)f(e.g.)f(the)h(v)m(ersion)g(used)h(in)e([5])g(to) f(actually)i(pro)m(v)m(e)g(Theorem)h(2.1,)f(and)f(do)g(not)109 2099 y(restrict)31 b(the)g(eigen)m(v)-5 b(alues)33 b(of)d(\012\()p Fn(\026)p Fw(\))g(to)h(b)s(e)f(b)s(ounded)i(a)m(w)m(a)m(y)g(from)e(the) h(imaginary)g(axis,)h(see)f([1,)g(2,)f(4])109 2229 y(for)c(more)h (details.)43 b(W)-8 b(e)27 b(conclude)h(that)f(for)f(an)m(y)i(family) 2238 2204 y Fh(e)2213 2229 y Fn(X)34 b Fw(su\016cien)m(tly)c(close)e (to)e Fn(X)35 b Fw(a)27 b(near-iden)m(tit)m(y)109 2349 y Fn(C)186 2313 y Fg(1)260 2349 y Fw({di\013eomorphism)1188 2470 y(\010)56 b(:)83 b Fl(T)1490 2429 y Fm(n)1559 2470 y Fk(\002)23 b Fl(R)1731 2429 y Fj(2)1793 2470 y Fk(\002)f Fw(\000)83 b Fk(\000)-16 b(!)83 b Fl(T)2346 2429 y Fm(n)2415 2470 y Fk(\002)23 b Fl(R)2587 2429 y Fj(2)2648 2470 y Fk(\002)g Fw(\000)109 2644 y(exists,)44 b(de\014ned)d(near)f Fl(T)1048 2608 y Fm(n)1123 2644 y Fk(\002)28 b(f)p Fw(0)p Fk(g)f(\002)g Fw(\000,)42 b(that)e(conjugates)h Fn(X)48 b Fw(to)2626 2619 y Fh(e)2601 2644 y Fn(X)g Fw(when)41 b(further)f(restricting)h(to)109 2765 y Fl(T)175 2728 y Fm(n)244 2765 y Fk(\002)23 b(f)p Fw(0)p Fk(g)e(\002)i Fw(\000)675 2728 y Fm(\015)675 2789 y(\034)t(;\015)774 2765 y Fw(,)33 b(under)g(preserv)-5 b(ation)34 b(of)e(the)h(normal)f (linear)h(b)s(eha)m(viour)h(of)e(the)h Fn(n)p Fw({tori.)109 2932 y(This)40 b(allo)m(ws)h(us)f(to)f(consider)i(the)f(p)s(erturb)s (ed)g(family)2248 2907 y Fh(e)2223 2932 y Fn(X)48 b Fw(in)39 b(the)h(co-ordinates)g(pro)m(vided)h(b)m(y)g(the)109 3053 y(in)m(v)m(erse)46 b(\010)513 3017 y Fg(\000)p Fj(1)608 3053 y Fw(.)79 b(As)45 b(\010)940 3017 y Fg(\003)1005 3028 y Fh(e)980 3053 y Fn(X)52 b Fw(coincides)46 b(on)e Fl(T)1750 3017 y Fm(n)1828 3053 y Fk(\002)31 b(f)p Fw(0)p Fk(g)e(\002)i Fw(\000)2283 3017 y Fm(\015)2283 3077 y(\034)t(;\015)2426 3053 y Fw(with)45 b(the)g(in)m(tegrable)g(family)g Fn(X)8 b Fw(,)47 b(w)m(e)109 3196 y(directly)39 b(conclude)g(that)e(on)g(the)h (Can)m(tor-lik)m(e)h(set)f(\000)2134 3160 y Fm(\015)2134 3220 y(\034)t(;\015)2271 3196 y Fw(the)g(pull-bac)m(k)h(\010)2942 3160 y Fg(\003)3006 3171 y Fh(e)2982 3196 y Fn(X)45 b Fw(has)38 b Fl(T)3353 3160 y Fm(n)3426 3196 y Fk(\002)26 b(f)p Fw(0)p Fk(g)37 b Fw(as)g(a)109 3316 y(quasi-p)s(erio)s(dic)d(in)m (v)-5 b(arian)m(t)34 b Fn(n)p Fw({torus,)f(attracting)g(for)g Fn(\014)h(<)29 b Fw(0)k(and)g(rep)s(elling)h(for)f Fn(\014)h(>)28 b Fw(0.)46 b(Moreo)m(v)m(er,)109 3437 y(w)m(e)33 b(ha)m(v)m(e)h(the)f (normal)g(form)f(splitting)793 3657 y(\(\010)901 3615 y Fg(\003)966 3631 y Fh(e)941 3657 y Fn(X)e Fk(\000)22 b Fn(X)8 b Fw(\))1278 3672 y Fm(!)r(;\013;\014)1539 3657 y Fw(=)83 b Fk(O)s Fw(\()p Fn(z)t Fw(\))17 b Fn(@)1973 3672 y Fm(x)2068 3657 y Fw(+)49 b Fk(O)s Fw(\()p Fn(z)2362 3615 y Fj(2)2402 3657 y Fw(\))17 b Fn(@)2508 3672 y Fm(z)2598 3657 y Fw(+)50 b Fn(Q)2801 3672 y Fm(!)r(;\013;\014)2979 3657 y Fw(\()p Fn(x;)17 b(z)t Fw(\))512 b(\(15\))109 3877 y(as)37 b Fn(z)i Fk(!)c Fw(0)h(with)i(uniform)f(estimates)h(in)f Fn(!)t(;)17 b(\013)q(;)g(\014)41 b Fw(and)c Fn(x)p Fw(.)57 b(The)38 b(Gevrey)g(regular)e(family)i(of)e(v)m(ector)109 3997 y(\014elds)44 b Fn(Q)p Fw(,)j(sa)m(y)d(in)g(Gevrey)g(class)h Fn(G)1488 3961 y Fj(1+)p Fm(\027)1664 3997 y Fw(with)g Fn(\027)52 b(>)46 b Fw(0,)g(is)e(uniformly)g(\015at)f(on)h Fl(T)3203 3961 y Fm(n)3280 3997 y Fk(\002)30 b Fw(\001)g Fk(\002)g Fw(\000)3666 3961 y Fm(\015)3666 4022 y(\034)t(;\015)3811 3997 y Fk(\022)109 4117 y Fl(T)175 4081 y Fm(n)247 4117 y Fk(\002)c Fl(R)422 4081 y Fj(2)486 4117 y Fk(\002)g Fw(\000,)38 b(where)g(\001)g(is)f(a)g(small)h(neigh)m(b)s(ourho)s(o)s (d)f(of)f(the)i(origin)e(in)i Fl(R)2998 4081 y Fj(2)3074 4117 y Fw(|)e(its)i(T)-8 b(a)m(ylor)37 b(series)109 4238 y(completely)42 b(v)-5 b(anishes)42 b(|)e(whic)m(h)i(implies)f(the)g (exp)s(onen)m(tial)h(estimate)f(\(18\))f(b)s(elo)m(w.)68 b(Indeed,)44 b(for)109 4358 y(\001)f(su\016cien)m(tly)k(small)d(w)m(e)g (can)g(arrange)f(that)g Fn(Q)h Fw(v)-5 b(anishes)45 b(iden)m(tically)h (on)d(the)h(Can)m(tor-lik)m(e)g(set)109 4478 y Fl(T)175 4442 y Fm(n)253 4478 y Fk(\002)30 b Fw(\001)h Fk(\002)g Fw(\000)641 4442 y Fm(\015)641 4503 y(\034)t(;\015)740 4478 y Fw(,)48 b(whence)f(b)m(y)e(p)s(erfectness)i(of)e(Can)m(tor)g (sets)h(w)m(e)g(conclude)g(that)e(all)h(deriv)-5 b(ativ)m(es)109 4599 y(v)g(anish)33 b(as)g(w)m(ell.)44 b(See)34 b([2,)e(5,)h(8])f(for)g (a)h(pro)s(of)e(and)i(more)g(details.)109 4769 y(F)-8 b(or)40 b Fn(\014)47 b Fk(6)p Fw(=)41 b(0)g(the)g(in)m(v)-5 b(arian)m(t)41 b Fn(n)p Fw({tori)g(are)f(normally)i(h)m(yp)s(erb)s (olic.)69 b(By)41 b(Theorem)i(2.2)d(w)m(e)i(conclude)109 4889 y(that)31 b(the)i(parameter)f(domain)h(where)g(in)m(v)-5 b(arian)m(t)32 b Fn(n)p Fw({tori)g(exist)h(is)g(op)s(en)f(inside)h (\000)21 b Fk(\\)g(f)p Fn(\014)34 b Fk(6)p Fw(=)27 b(0)p Fk(g)p Fw(.)43 b(This)109 5010 y(means)33 b(that)g(\000)680 4974 y Fm(\015)680 5034 y(\034)t(;\015)801 5010 y Fk(\\)23 b(f)p Fn(\014)33 b Fk(6)p Fw(=)27 b(0)p Fk(g)33 b Fw(can)g(b)s(e)f (fattened)i(to)e(an)g(op)s(en)h(subset)h(of)f(\000.)43 b(F)-8 b(or)32 b(parameter)h(v)-5 b(alues)109 5130 y(outside)33 b(of)f(\000)617 5094 y Fm(\015)617 5155 y(\034)t(;\015)749 5130 y Fw(the)h(in)m(v)-5 b(arian)m(t)33 b Fn(n)p Fw({tori)f(do)h(not)f (ha)m(v)m(e)i(to)e(b)s(e)h(quasi-p)s(erio)s(dic.)p 0 TeXcolorgray 1950 5778 a(11)p 0 TeXcolorgray eop end %%Page: 12 12 TeXDict begin 12 11 bop 0 TeXcolorgray 0 TeXcolorgray 0 TeXcolorgray 0 TeXcolorgray 109 208 a Ff(Theorem)38 b(3.1)f(\(Order)g(of)h(con)m(tact\))p 0 TeXcolorgray 48 w Fq(T)-7 b(ake)36 b Fn(r)1994 223 y Fj(0)2065 208 y Fk(2)d Fl(N)k Fq(and)g Fw(\()p Fn(!)2564 223 y Fj(0)2603 208 y Fn(;)17 b(\013)2709 223 y Fj(0)2748 208 y Fw(\))38 b Fq(satisfying)45 b Fw(\(7\))p Fq(.)52 b(Ther)-5 b(e)36 b(ar)-5 b(e)109 329 y(p)g(ositive)32 b(c)-5 b(onstants)33 b Fn(A)p Fq(,)g Fn(B)38 b Fq(and)33 b Fn(\027)39 b Fq(such)33 b(that)g(for)g(al)5 b(l)33 b Fw(1)27 b Fk(\024)h Fn(r)j Fk(\024)d Fn(r)2522 344 y Fj(0)2594 329 y Fq(and)33 b(al)5 b(l)33 b Fn(\026)27 b Fw(=)g(\()p Fn(!)t(;)17 b(\013)q(;)g(\014)6 b Fw(\))31 b Fq(in)i(the)g(set)787 462 y Fh(\032)889 603 y Fw(\()p Fn(!)t(;)17 b(\013)q(;)g(\014)6 b Fw(\))25 b Fk(2)k Fw(\000)1478 458 y Fh(\014)1478 518 y(\014)1478 578 y(\014)1478 638 y(\014)1566 603 y Fn(p)p Fw(\()p Fk(k)p Fn(!)d Fk(\000)c Fn(!)1950 618 y Fj(0)1989 603 y Fk(k)g Fw(+)g Fk(j)p Fn(\013)h 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b(Fixing)33 b Fn(\014)g(>)28 b Fw(0)k(w)m(e)i(obtain)1122 3031 y Fn(\025)55 b Fw(=)h Fk(j)p Fn(\014)6 b Fk(j)21 b(\000)h Fn(C)1673 3046 y Fj(3)1712 3031 y Fn(q)t Fw(\()p Fn(d)p Fw(\))97 b(and)h Fn(\025)2295 3046 y Fm(c)2385 3031 y Fw(=)55 b Fn(C)2586 3046 y Fj(3)2626 3031 y Fn(q)t Fw(\()p Fn(d)p Fw(\))48 b Fn(;)109 3248 y Fw(with)23 b Fn(C)391 3263 y Fj(3)454 3248 y Fw(a)g(p)s(ositiv)m(e)h(constan)m(t,)i(for)d(the)g(b)s(ounds)h Fn(\025)f Fw(on)g(the)h(minimal)g(normal)f(expansion)h(and)g(in)m(v)m (erse)109 3368 y(con)m(traction)37 b(rate)f(and)g Fn(\025)1079 3383 y Fm(c)1150 3368 y Fw(on)g(the)h(maximal)g(in)m(ternal)g (expansion)h(and)f(in)m(v)m(erse)h(con)m(traction)f(rate)109 3488 y(of)32 b(the)h(p)s(erturb)s(ed)g(system.)45 b(Since)34 b(\(12\))e(requires)1413 3760 y Fn(r)86 b(<)1729 3693 y(\025)p 1712 3737 92 4 v 1712 3828 a(\025)1769 3843 y Fm(c)1896 3760 y Fw(=)2149 3693 y Fk(j)p Fn(\014)6 b Fk(j)p 2065 3737 283 4 v 2065 3828 a Fn(C)2135 3843 y Fj(3)2174 3828 y Fn(q)t Fw(\()p 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b(\015at)g Fn(p)f Fw(in)h([2,)g(5,)g(8])f(b)m(y)i(the)f(explicit)i(exp)s(onen)m (tial)f Fn(p)f Fw(in)g(\(17\))o(;)h(here)g(the)f(high)g(regularit)m(y) 353 459 y(of)d(the)h(p)s(erturb)s(ed)g(v)m(ector)h(\014eld)1616 434 y Fh(e)1591 459 y Fn(X)1672 474 y Fm(\026)1751 459 y Fw(is)f(used.)109 664 y(Giv)m(en)k(a)e(regularit)m(y)i Fn(r)g Fk(2)d Fl(N)i Fw(this)h(yields)g Fn(A;)17 b(B)5 b(;)17 b(\027)40 b(>)34 b Fw(0)i(suc)m(h)h(that)f(for)g(all)g(\()p Fn(!)3039 679 y Fj(0)3078 664 y Fn(;)17 b(\013)3184 679 y Fj(0)3223 664 y Fw(\))36 b(satisfying)i(\(7\),)109 795 y(the)k(disks)h(\(16\))e(are)h(con)m(tained)g(in)g(the)g(parameter) g(domain)g(with)h(normally)f(h)m(yp)s(erb)s(olic)h(\010)3711 758 y Fg(\003)3775 769 y Fh(e)3751 795 y Fn(X)7 b Fw({)109 915 y(in)m(v)-5 b(arian)m(t)35 b Fn(n)p Fw({tori)f(of)g(class)h Fn(C)1233 879 y Fm(r)1271 915 y Fw(.)49 b(These)37 b(tori)d(are)g (attracting)g(for)g Fn(\014)j(<)30 b Fw(0)k(and)h(rep)s(elling)g(for)f Fn(\014)j(>)30 b Fw(0.)109 1035 y(Note)i(that)h(the)g(disks)h(gro)m(w)f (larger)f(as)h(the)g(degree)g Fn(r)j Fw(of)c(di\013eren)m(tiabilit)m(y) j(decreases.)109 1177 y(This)26 b(directly)h(concerns)h(the)e(p)s (erturb)s(ed)g(family)1987 1152 y Fh(e)1962 1177 y Fn(X)35 b Fw(=)28 b(\010)2252 1192 y Fg(\003)2292 1177 y Fw(\010)2362 1141 y Fg(\003)2426 1152 y Fh(e)2402 1177 y Fn(X)33 b Fw(of)25 b(v)m(ector)i(\014elds.)42 b(The)27 b(union)f(of)f(the)109 1298 y(disks)g(is)f(uncoun)m(table,)k(lea)m(ving)c(op)s(en)g(gaps)g (`cen)m(tered')i(around)e(the)g(pure)h(resonances)g(\()p Fn(!)t(;)17 b(\013)q(;)g Fw(0\))26 b Fk(2)i Fw(\000)109 1418 y(with)41 b Fk(h)p Fn(k)i Fk(j)d Fn(!)t Fk(i)27 b Fw(+)g Fn(`\013)41 b Fw(=)g(0)f(for)g(some)h(0)f Fk(6)p Fw(=)h Fn(k)j Fk(2)d Fl(Z)2007 1382 y Fm(n)2094 1418 y Fw(and)g Fn(`)f Fk(2)h(f)p Fw(0)p Fn(;)17 b Fk(\006)p Fw(1)p Fn(;)g Fk(\006)p Fw(2)p Fk(g)p Fw(.)66 b(Almost)41 b(all)f(of)g(these)109 1539 y(resonance)34 b(gaps)e(can)h(b)s(e)g (closed)h(when)f Fn(\014)h Fk(6)p Fw(=)27 b(0,)33 b(as)f(explained)j(b) s(elo)m(w.)109 1702 y(F)-8 b(or)43 b(\014nding)i(in)m(v)-5 b(arian)m(t)45 b(\()p Fn(n)31 b Fw(+)f(1\){tori)43 b(one)i(has)g(to)f (dev)m(elop)i(a)e Fl(T)2648 1666 y Fm(n)p Fj(+1)2786 1702 y Fw({symmetric)i(normal)e(form,)109 1823 y(related)k(to)f(b)s (oth)g(the)h(normal)g(form)f(of)h(the)g(Hopf)f(bifurcation)h(of)f (equilibria)i(and)f(the)g(quasi-)109 1943 y(p)s(erio)s(dic)24 b(normal)f(form)h(\(15\))o(.)41 b(This)25 b(higher)f(order)g (normalisation)g(requires)h(more)f(resonances)i(to)d(b)s(e)109 2077 y(excluded,)30 b(so)c(consider)i(for)e(giv)m(en)h Fn(N)39 b Fk(\025)28 b Fw(2)e(the)h(subset)h(\000)2226 2026 y Fj(\()p Fm(N)7 b Fj(\))2226 2087 y Fm(\034)t(;\015)2376 2077 y Fk(\022)28 b Fw(\000)e(obtained)h(b)m(y)g(a)g(further)f (extension)109 2197 y(of)35 b(the)h(Diophan)m(tine)g(conditions)g (\(7\))g(to)f(all)g Fn(`)e Fk(2)g Fl(Z)j Fw(with)g Fk(j)p Fn(`)p Fk(j)c(\024)i Fn(N)10 b Fw(.)53 b(The)36 b(resulting)h(normal)e (form)109 2318 y(is)c(a)g(small)g(v)-5 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136.922 L 169.49 134.485 L 169.704 132.264 L 169.918 130.272 L 170.132 128.516 L 170.346 127 L 170.56 125.725 L 170.774 124.686 L 170.988 123.87 L 171.202 123.259 L 171.416 122.828 L 171.63 122.548 L 171.844 122.382 L 172.058 122.297 L 172.272 122.261 L 172.486 122.249 L 172.7 122.246 L 172.914 122.246 L 173.128 122.246 L 173.342 122.246 L 173.556 122.246 L 173.77 122.246 L 173.984 122.246 L 174.198 122.246 L 174.412 122.246 L 174.626 122.246 L 175.054 122.246 L 175.91 122.246 L 176.124 122.246 L 176.338 122.246 L 176.552 122.246 L 176.765 122.246 L 176.979 122.246 L 177.193 122.246 L 177.407 122.246 L 177.621 122.246 L 179.333 122.246 L 179.543 122.246 L 179.753 122.246 L 180.172 122.246 L 181.011 122.246 L 182.689 122.246 L 182.899 122.246 L 183.109 122.246 L 183.529 122.246 L 183.738 122.246 L 183.948 122.246 L 184.158 122.246 L 184.368 122.246 L 184.577 122.246 L 184.787 122.247 L 184.997 122.25 L 185.207 122.262 L 185.416 122.299 L 185.626 122.384 L 185.836 122.547 L 186.046 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136.109 L 206.187 133.597 L 206.414 131.336 L 206.642 129.337 L 206.869 127.609 L 207.097 126.154 L 207.325 124.967 L 207.537 124.093 L 207.749 123.427 L 207.962 122.947 L 208.174 122.624 L 208.386 122.427 L 208.599 122.319 L 208.811 122.27 L 209.024 122.252 L 209.236 122.247 L 209.448 122.246 L 209.661 122.246 L 209.873 122.246 L 210.085 122.246 L 210.298 122.246 L 210.51 122.246 L 210.723 122.246 L 210.935 122.246 L 211.147 122.246 L 211.572 122.246 L 211.784 122.246 L 211.997 122.246 L 212.209 122.246 L 212.421 122.246 L 212.634 122.246 L 212.846 122.246 L 213.059 122.246 L 213.271 122.246 L 213.483 122.246 L 213.696 122.246 L 213.908 122.246 L 214.12 122.246 L 214.333 122.246 L 214.545 122.246 L 214.97 122.246 L 215.819 122.246 L 216.032 122.246 L 216.244 122.246 L 216.456 122.246 L 216.669 122.246 L 216.881 122.249 L 217.094 122.259 L 217.306 122.291 L 217.518 122.368 L 217.731 122.399 L 217.943 122.306 L 218.155 122.264 L 218.368 122.25 L 218.58 122.247 L 218.793 122.246 L 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122.342 L 237.005 122.483 L 237.231 122.739 L 237.457 123.153 L 237.683 123.76 L 237.909 124.593 L 238.135 124.824 L 238.361 123.935 L 238.587 123.277 L 238.813 122.821 L 239.039 122.531 L 239.265 122.367 L 239.491 122.287 L 239.717 122.256 L 239.943 122.248 L 240.169 122.246 L 240.395 122.246 L 240.621 122.246 L 240.847 122.246 L 241.073 122.246 L 241.299 122.246 L 241.525 122.246 L 241.977 122.246 L 242.203 122.246 L 242.429 122.246 L 242.655 122.246 L 242.881 122.246 L 243.107 122.246 L 243.333 122.246 L 243.559 122.246 L 243.785 122.246 L 244.011 122.246 L 244.237 122.246 L 244.689 122.246 L 244.915 122.246 L 245.141 122.246 L 245.593 122.246 L 246.497 122.246 L 246.723 122.246 L 246.949 122.246 L 247.175 122.246 L 247.401 122.246 L 247.627 122.246 L 247.853 122.246 L 248.079 122.246 L 248.305 122.249 L 248.531 122.26 L 248.757 122.298 L 248.983 122.39 L 249.209 122.575 L 249.435 122.894 L 249.66 123.385 L 249.886 124.085 L 250.112 125.021 L 250.323 126.123 L 250.534 127.455 L 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329.68 122.25 L 329.892 122.247 L 330.103 122.246 L 330.315 122.246 L 330.527 122.246 L 330.739 122.246 L 330.95 122.246 L 331.162 122.246 L 331.374 122.246 L 331.586 122.246 L 331.797 122.246 L 332.221 122.246 L 333.068 122.246 L 334.762 122.246 L 334.992 122.246 L 335.221 122.246 L 335.451 122.246 L 335.68 122.246 L 335.91 122.246 L 336.14 122.249 L 336.369 122.262 L 336.599 122.304 L 336.828 122.407 L 337.058 122.582 L 337.287 122.392 L 337.517 122.297 L 337.747 122.26 L 337.976 122.248 L 338.206 122.246 L 338.435 122.246 L 338.665 122.246 L 338.895 122.246 L 339.124 122.246 L 339.354 122.246 L 339.583 122.246 L 339.813 122.246 L 340.272 122.246 L 340.502 122.246 L 340.731 122.246 L 341.19 122.246 L 342.109 122.246 L 342.338 122.246 L 342.568 122.246 L 343.027 122.246 L 343.257 122.246 L 343.486 122.246 L 343.716 122.246 L 343.945 122.247 L 344.175 122.252 L 344.405 122.273 L 344.634 122.333 L 344.864 122.439 L 345.093 122.319 L 345.323 122.267 L 345.553 122.25 L 345.782 122.247 L 346.012 122.246 L 346.241 122.246 L 346.471 122.246 L 346.701 122.246 L 346.93 122.246 L 347.16 122.246 L 347.619 122.246 L 347.848 122.246 L 348.078 122.246 L 348.537 122.246 L 348.767 122.246 L 348.996 122.246 L 349.226 122.246 L 349.456 122.246 L 349.67 122.246 L 349.884 122.246 L 350.099 122.246 L 350.313 122.246 L 350.527 122.246 L 350.742 122.246 L 351.17 122.246 L 351.385 122.246 L 351.599 122.246 L 352.028 122.246 L 352.885 122.246 L 353.1 122.246 L 353.314 122.246 L 353.743 122.246 L 353.957 122.246 L 354.171 122.246 L 354.386 122.246 L 354.6 122.246 L 354.814 122.246 L 355.029 122.246 L 355.243 122.246 L 355.458 122.246 L 355.672 122.246 L 355.886 122.246 L 356.101 122.246 L 356.315 122.246 L 356.529 122.246 L 356.744 122.246 L 356.958 122.246 L 357.172 122.248 L 357.387 122.255 L 357.601 122.251 L 357.815 122.247 L 358.03 122.246 L 358.244 122.246 L 358.459 122.246 L 358.673 122.246 L 358.887 122.246 L 359.102 122.246 L 359.316 122.246 L 359.745 122.246 L 359.959 122.246 L 360.173 122.246 L 360.388 122.246 L 360.602 122.246 L 360.816 122.246 L 361.031 122.246 L 361.245 122.246 L 361.46 122.246 L 363.174 122.246 L 363.384 122.246 L 363.595 122.246 L 364.015 122.246 L 364.225 122.246 L 364.435 122.246 L 364.645 122.246 L 364.856 122.247 L 365.066 122.252 L 365.276 122.27 L 365.486 122.319 L 365.696 122.424 L 365.906 122.618 L 366.116 122.933 L 366.327 123.401 L 366.537 124.05 L 366.747 124.902 L 366.957 125.973 L 367.167 127.273 L 367.377 128.804 L 367.587 130.568 L 367.798 132.558 L 368.008 134.767 L 368.218 137.184 L 368.428 139.798 L 368.638 142.594 L 369.058 148.681 L 369.269 151.943 L 369.479 155.332 L 369.689 158.835 L 369.899 162.439 L 370.109 164.252 L 370.319 160.602 L 370.529 157.048 L 370.74 153.601 L 370.95 150.274 L 371.16 147.082 L 371.58 141.156 L 371.79 138.451 L 372.001 135.935 L 372.211 133.622 L 372.421 131.522 L 372.631 129.646 L 372.841 128 L 373.051 126.586 L 373.261 125.403 L 373.472 124.444 L 373.682 123.698 L 373.892 123.143 L 374.102 122.756 L 374.312 122.507 L 374.522 122.362 L 374.732 122.289 L 374.943 122.258 L 375.153 122.248 L 375.363 122.246 L 375.573 122.246 L 375.783 122.246 L 375.993 122.246 L 376.203 122.246 L 376.414 122.246 L 376.624 122.246 L 376.852 122.246 L 377.08 122.246 L 377.536 122.246 L 378.448 122.246 L 380.271 122.246 L 383.919 122.246 L 384.147 122.246 L 384.375 122.246 L 384.831 122.246 L 385.059 122.246 L 385.287 122.246 L 385.515 122.246 L 385.743 122.246 L 385.971 122.246 L 386.199 122.246 L 386.427 122.246 L 386.655 122.246 L 386.883 122.246 L 387.111 122.246 L 387.567 122.246 L 387.795 122.246 L 388.023 122.246 L 388.479 122.246 L 388.707 122.246 L 388.935 122.246 L 389.163 122.246 L 389.391 122.246 L 389.619 122.247 L 389.846 122.255 L 390.074 122.284 L 390.302 122.36 L 390.53 122.4 L 390.758 122.301 L 390.986 122.261 L 391.214 122.249 L 391.427 122.246 L 391.64 122.246 L 391.853 122.246 L 392.065 122.246 L 392.278 122.246 L 392.491 122.246 L 392.704 122.246 L 392.916 122.246 L 393.129 122.246 L 393.342 122.246 L 393.767 122.246 L 393.98 122.246 L 394.193 122.246 L 394.406 122.246 L 394.618 122.246 L 394.831 122.246 L 395.044 122.246 L 395.257 122.247 L 395.469 122.246 L 395.682 122.246 L 395.895 122.246 L 396.108 122.246 L 396.32 122.246 L 396.533 122.246 L 396.746 122.246 L 397.171 122.246 L 398.022 122.246 L 398.235 122.246 L 398.448 122.246 L 398.873 122.246 L 399.724 122.246 L 401.426 122.246 L 404.83 122.246 L 405.061 122.246 L 405.291 122.246 L 405.753 122.246 L 406.675 122.246 L 406.905 122.246 L 407.136 122.246 L 407.367 122.246 L 407.597 122.246 L 407.828 122.247 L 408.058 122.254 L 408.289 122.28 L 408.52 122.351 L 408.75 122.505 L 408.981 122.784 L 409.211 123.232 L 409.442 123.887 L 409.672 124.781 L 409.903 125.937 L 410.134 127.367 L 410.364 129.077 L 410.595 131.065 L 410.825 133.324 L 411.056 131.498 L 411.286 129.455 L 411.517 127.688 L 411.748 126.202 L 411.978 124.992 L 412.209 124.047 L 412.439 123.346 L 412.67 122.859 L 412.901 122.55 L 413.131 122.374 L 413.362 122.29 L 413.592 122.257 L 413.823 122.248 L 414.053 122.246 L 414.284 122.246 L 414.515 122.246 L 414.745 122.246 L 414.976 122.246 L 415.206 122.246 L 415.437 122.246 L 415.898 122.246 L 416.129 122.246 L 416.359 122.246 L 416.82 122.246 L 417.743 122.246 L 419.587 122.246 L 419.814 122.246 L 420.04 122.246 L 420.266 122.246 L 420.493 122.246 L 420.719 122.246 L 420.946 122.246 L 421.172 122.246 L 421.398 122.246 L 423.209 122.246 L 426.831 122.246 L 427.058 122.246 L 427.284 122.246 L 427.737 122.246 L 428.642 122.246 L 430.453 122.246 L 430.68 122.246 L 430.906 122.246 L 431.359 122.246 L 432.264 122.246 L 432.49 122.246 L 432.717 122.246 L 433.17 122.246 L 433.396 122.246 L 433.622 122.246 L 433.849 122.246 L 434.075 122.246 L 434.286 122.246 L 434.497 122.246 L 434.709 122.247 L 434.92 122.25 L 435.131 122.265 L 435.342 122.307 L 435.553 122.402 L 435.764 122.58 L 435.975 122.875 L 436.186 122.804 L 436.398 122.536 L 436.609 122.377 L 436.82 122.296 L 437.031 122.261 L 437.242 122.249 L 437.453 122.246 L 437.664 122.246 L 437.876 122.246 L 438.087 122.246 L 438.298 122.246 L 438.509 122.246 L 438.72 122.246 L 439.142 122.246 L 439.354 122.246 L 439.565 122.246 L 439.987 122.246 L 440.832 122.246 L 441.043 122.246 L 441.254 122.246 L 441.676 122.246 L 442.521 122.246 L 444.21 122.246 L 447.588 122.246 L 447.817 122.246 L 448.046 122.246 L 448.504 122.246 L 449.42 122.246 L 449.649 122.246 L 449.878 122.246 L 450.336 122.246 L 450.565 122.246 L 450.794 122.246 L 451.023 122.246 L 451.252 122.247 L 451.481 122.251 L 451.71 122.255 L 451.939 122.247 L 452.168 122.246 L 452.396 122.246 L 452.625 122.246 L 452.854 122.246 L 453.083 122.246 L 453.312 122.246 L 453.541 122.246 L 453.999 122.246 L 454.915 122.246 L 462.242 122.246 L 462.456 122.246 L 462.67 122.246 L 463.097 122.246 L 463.952 122.246 L 465.662 122.246 L 469.082 122.246 L 469.296 122.246 L 469.51 122.246 L 469.937 122.246 L 470.792 122.246 L 471.006 122.246 L 471.219 122.246 L 471.433 122.246 L 471.647 122.247 L 471.861 122.252 L 472.074 122.27 L 472.288 122.321 L 472.502 122.431 L 472.716 122.634 L 472.929 122.964 L 473.143 123.456 L 473.357 124.137 L 473.571 125.03 L 473.784 126.151 L 473.998 127.509 L 474.212 129.108 L 474.426 130.946 L 474.639 133.018 L 474.853 135.313 L 475.067 137.821 L 475.281 140.529 L 475.494 143.422 L 475.922 149.707 L 476.131 153.001 L 476.341 156.417 L 476.55 159.943 L 476.76 163.565 L 476.969 163.131 L 477.179 159.52 L 477.389 156.007 L 477.598 152.604 L 477.808 149.325 L 478.017 146.184 L 478.227 143.194 L 478.436 140.37 L 478.646 137.724 L 478.855 135.271 L 479.065 133.022 L 479.274 130.989 L 479.484 129.18 L 479.693 127.6 L 479.903 126.252 L 480.112 125.132 L 480.322 124.232 L 480.532 123.539 L 480.741 123.031 L 480.951 122.683 L 481.16 122.463 L 481.37 122.339 L 481.579 122.278 L 481.789 122.255 L 481.998 122.248 L 482.208 122.246 L 482.417 122.246 L 482.627 122.246 L 482.836 122.246 L 483.046 122.246 L 483.255 122.246 L 483.465 122.246 L 483.674 122.246 L 483.884 122.246 L 484.303 122.246 L 484.513 122.246 L 484.722 122.246 L 485.141 122.246 L 485.979 122.246 L 486.189 122.246 L 486.398 122.246 L 486.608 122.246 L 486.817 122.246 L 487.656 122.246 L 489.332 122.246 L 489.559 122.246 L 489.787 122.246 L 490.241 122.246 L 491.151 122.246 L 492.97 122.246 L 496.608 122.246 L 503.883 122.246 L 504.095 122.246 L 504.307 122.246 L 504.732 122.246 L 505.58 122.246 L 507.277 122.246 L 510.671 122.246 L 510.884 122.246 L 511.096 122.246 L 511.52 122.246 L 512.369 122.246 L 514.066 122.246 L 514.278 122.246 L 514.49 122.246 L 514.914 122.246 L 515.126 122.246 L 515.338 122.246 L 515.551 122.246 L 515.763 122.246 L 515.975 122.246 L 516.187 122.246 L 516.399 122.248 L 516.611 122.256 L 516.823 122.282 L 517.036 122.347 L 517.248 122.482 L 517.46 122.717 L 517.69 122.945 L 517.92 122.603 L 518.15 122.403 L 518.38 122.302 L 518.61 122.261 L 518.84 122.249 L 519.07 122.246 L 519.3 122.246 L 519.529 122.246 L 519.759 122.246 L 519.989 122.246 L 520.219 122.246 L 520.449 122.246 L 520.679 122.246 L 521.139 122.246 L 521.369 122.246 L 521.599 122.246 L 522.059 122.246 L 522.979 122.246 L 524.819 122.246 L 525.049 122.246 L 525.279 122.246 L 525.739 122.246 L 526.658 122.246 L 528.498 122.246 L 532.178 122.246 L 532.392 122.246 L 532.607 122.246 L 532.822 122.246 L 533.037 122.246 L 533.251 122.246 L 533.466 122.246 L 533.681 122.246 L 533.895 122.246 L 535.613 122.246 L 535.828 122.246 L 536.043 122.246 L 536.472 122.246 L 537.331 122.246 L 537.546 122.246 L 537.761 122.246 L 538.19 122.246 L 538.405 122.246 L 538.62 122.246 L 538.834 122.246 L 539.049 122.246 L 539.264 122.246 L 539.479 122.246 L 539.693 122.246 L 539.908 122.248 L 540.123 122.258 L 540.338 122.288 L 540.552 122.363 L 540.767 122.514 L 540.982 122.774 L 541.196 123.18 L 541.411 123.763 L 541.626 124.549 L 541.841 125.558 L 542.055 126.803 L 542.27 128.29 L 542.485 130.019 L 542.7 131.987 L 542.914 132.962 L 543.129 130.888 L 543.344 129.049 L 543.559 127.451 L 543.773 126.097 L 543.988 124.981 L 544.203 124.095 L 544.418 123.422 L 544.632 122.939 L 544.847 122.617 L 545.062 122.421 L 545.276 122.315 L 545.491 122.268 L 545.706 122.251 L 545.921 122.247 L 546.131 122.246 L 546.342 122.246 L 546.552 122.246 L 546.763 122.246 L 546.973 122.246 L 547.184 122.246 L 547.605 122.246 L 547.815 122.246 L 548.026 122.246 L 548.447 122.246 L 549.289 122.246 L 549.5 122.246 L 549.71 122.246 L 550.131 122.246 L 550.973 122.246 L 552.658 122.246 L 552.868 122.246 L 553.079 122.246 L 553.5 122.246 L 554.342 122.246 L 556.026 122.246 L 559.394 122.246 L 559.623 122.246 L 559.851 122.246 L 560.308 122.246 L 561.221 122.246 L 563.048 122.246 L 566.702 122.246 L 566.93 122.246 L 567.159 122.246 L 567.387 122.246 L 567.615 122.246 L 567.844 122.246 L 568.072 122.246 L 568.3 122.246 L 568.529 122.246 L 568.757 122.246 L 568.985 122.246 L 569.214 122.246 L 569.442 122.246 L 569.67 122.246 L 569.899 122.246 L 570.356 122.246 L 570.584 122.246 L 570.812 122.246 L 571.269 122.246 L 572.182 122.246 L 572.411 122.246 L 572.639 122.246 L 573.096 122.246 L 573.324 122.246 L 573.553 122.246 L 573.781 122.246 L 574.009 122.246 L 574.222 122.246 L 574.436 122.246 L 574.649 122.246 L 574.862 122.246 L 575.075 122.246 L 575.288 122.246 L 575.714 122.246 L 575.927 122.246 L 576.141 122.246 L 576.567 122.246 L 577.419 122.246 L 577.632 122.246 L 577.846 122.246 L 578.059 122.246 L 578.272 122.246 L 578.485 122.247 L 578.698 122.254 L 578.911 122.277 L 579.124 122.336 L 579.337 122.46 L 579.551 122.683 L 579.764 123.039 L 579.977 123.561 L 580.19 124.275 L 580.403 125.203 L 580.616 126.361 L 580.829 127.755 L 581.042 129.388 L 581.256 131.258 L 581.469 133.359 L 581.682 135.681 L 581.895 138.213 L 582.108 140.941 L 582.534 146.931 L 582.748 150.162 L 582.961 153.532 L 583.174 157.026 L 583.387 160.631 L 583.6 164.334 L 583.813 162.306 L 584.026 158.655 L 584.239 155.108 L 584.453 151.68 L 584.666 148.384 L 584.879 145.234 L 585.092 142.245 L 585.305 139.432 L 585.518 136.809 L 585.731 134.39 L 585.944 132.187 L 586.158 130.21 L 586.371 128.469 L 586.584 126.966 L 586.797 125.701 L 587.01 124.67 L 587.223 123.86 L 587.436 123.254 L 587.649 122.827 L 587.88 122.53 L 588.111 122.364 L 588.342 122.285 L 588.573 122.255 L 588.804 122.247 L 589.035 122.246 L 589.266 122.246 L 589.497 122.246 L 589.728 122.246 L 589.959 122.246 L 590.19 122.246 L 590.421 122.246 L 590.652 122.246 L 590.883 122.246 L 591.345 122.246 L 591.576 122.246 L 591.807 122.246 L 592.269 122.246 L 592.5 122.246 L 592.731 122.246 L 592.962 122.246 L 593.192 122.246 L 593.423 122.246 L 593.654 122.246 L 593.885 122.246 L 594.116 122.246 L 594.347 122.246 L 594.578 122.246 L 595.04 122.246 L 595.271 122.246 L 595.502 122.246 L 595.964 122.246 L 596.888 122.246 L 598.736 122.246 L 602.431 122.246 L 602.658 122.246 L 602.884 122.246 L 603.338 122.246 L 604.245 122.246 L 606.059 122.246 L 606.286 122.246 L 606.512 122.246 L 606.966 122.246 L 607.193 122.246 L 607.419 122.246 L 607.646 122.246 L 607.873 122.246 L 608.1 122.249 L 608.326 122.261 L 608.553 122.301 L 608.78 122.399 L 609.007 122.362 L 609.233 122.285 L 609.46 122.256 L 609.687 122.248 L 609.914 122.246 L 610.14 122.246 L 610.367 122.246 L 610.594 122.246 L 610.821 122.246 L 611.047 122.246 L 611.501 122.246 L 611.728 122.246 L 611.954 122.246 L 612.408 122.246 L 613.315 122.246 L 613.542 122.246 L 613.768 122.246 L 614.222 122.246 L 615.129 122.246 L 616.943 122.246 L 630.48 122.246 L 645.159 122.246 L 658.862 122.246 L 672.297 122.246 L 686.872 122.246 L 700.473 122.246 L 700.711 122.246 L 700.948 122.246 L 701.422 122.246 L 702.371 122.246 L 704.269 122.246 L 708.065 122.246 L 708.302 122.246 L 708.539 122.246 L 709.014 122.246 L 709.962 122.246 L 711.86 122.246 L 712.098 122.246 L 712.335 122.246 L 712.809 122.246 L 713.046 122.246 L 713.284 122.246 L 713.521 122.246 L 713.758 122.248 L 713.995 122.257 L 714.233 122.292 L 714.47 122.383 L 714.707 122.574 L 714.944 122.911 L 715.182 123.441 L 715.419 124.204 L 715.656 125.23 L s 1 g 0 g p 0.1 w 2 setlinejoin np 29.579 -495.788 m 29.579 740.28 L 31.748 740.28 L 31.748 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 32.745 -495.788 m 32.745 740.28 L 33.469 740.28 L 33.469 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 34.703 -495.788 m 34.703 740.28 L 36.252 740.28 L 36.252 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 37.872 -495.788 m 37.872 740.28 L 39.04 740.28 L 39.04 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 41.034 -495.788 m 41.034 740.28 L 41.653 740.28 L 41.653 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 42.1 -495.788 m 42.1 740.28 L 43.556 740.28 L 43.556 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 46.148 -495.788 m 46.148 740.28 L 48.047 740.28 L 48.047 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 51.287 -495.788 m 51.287 740.28 L 52.283 740.28 L 52.283 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 53.003 -495.788 m 53.003 740.28 L 55.12 740.28 L 55.12 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 59.744 -495.788 m 59.744 740.28 L 60.225 740.28 L 60.225 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 60.643 -495.788 m 60.643 740.28 L 62.003 740.28 L 62.003 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 62.543 -495.788 m 62.543 740.28 L 62.657 740.28 L 62.657 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 67.841 -495.788 m 67.841 740.28 L 69.474 740.28 L 69.474 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 70.653 -495.788 m 70.653 740.28 L 72.757 740.28 L 72.757 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 73.321 -495.788 m 73.321 740.28 L 74.068 740.28 L 74.068 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 81.55 -495.788 m 81.55 740.28 L 82.328 740.28 L 82.328 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 83.01 -495.788 m 83.01 740.28 L 85.213 740.28 L 85.213 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 86.077 -495.788 m 86.077 740.28 L 86.14 740.28 L 86.14 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 94.78 -495.788 m 94.78 740.28 L 95.035 740.28 L 95.035 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 95.515 -495.788 m 95.515 740.28 L 95.993 740.28 L 95.993 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 96.829 -495.788 m 96.829 740.28 L 97.325 740.28 L 97.325 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 99.176 -495.788 m 99.176 740.28 L 99.55 740.28 L 99.55 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 100.63 -495.788 m 100.63 740.28 L 102.602 740.28 L 102.602 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 103.528 -495.788 m 103.528 740.28 L 104.376 740.28 L 104.376 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 117.336 -495.788 m 117.336 740.28 L 118.107 740.28 L 118.107 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 119.187 -495.788 m 119.187 740.28 L 121.059 740.28 L 121.059 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 122.186 -495.788 m 122.186 740.28 L 122.742 740.28 L 122.742 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 124.182 -495.788 m 124.182 740.28 L 124.772 740.28 L 124.772 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 137.732 -495.788 m 137.732 740.28 L 138.662 740.28 L 138.662 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 139.424 -495.788 m 139.424 740.28 L 140.2 740.28 L 140.2 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 141.564 -495.788 m 141.564 740.28 L 142.238 740.28 L 142.238 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 145.478 -495.788 m 145.478 740.28 L 145.97 740.28 L 145.97 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 147.698 -495.788 m 147.698 740.28 L 148.414 740.28 L 148.414 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 148.932 -495.788 m 148.932 740.28 L 150.929 740.28 L 150.929 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 152.369 -495.788 m 152.369 740.28 L 154.303 740.28 L 154.303 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 173.896 -495.788 m 173.896 740.28 L 175.934 740.28 L 175.934 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 177.785 -495.788 m 177.785 740.28 L 179.596 740.28 L 179.596 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 180.076 -495.788 m 180.076 740.28 L 180.749 740.28 L 180.749 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 182.6 -495.788 m 182.6 740.28 L 183.57 740.28 L 183.57 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 210.51 -495.788 m 210.51 740.28 L 211.757 740.28 L 211.757 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 213.917 -495.788 m 213.917 740.28 L 214.467 740.28 L 214.467 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 214.886 -495.788 m 214.886 740.28 L 215.492 740.28 L 215.492 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 219.812 -495.788 m 219.812 740.28 L 221.027 740.28 L 221.027 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 223.907 -495.788 m 223.907 740.28 L 225.038 740.28 L 225.038 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 225.848 -495.788 m 225.848 740.28 L 227.9 740.28 L 227.9 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 228.937 -495.788 m 228.937 740.28 L 228.962 740.28 L 228.962 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 231.554 -495.788 m 231.554 740.28 L 231.665 740.28 L 231.665 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 232.529 -495.788 m 232.529 740.28 L 233.01 740.28 L 233.01 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 233.457 -495.788 m 233.457 740.28 L 234.809 740.28 L 234.809 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 241.289 -495.788 m 241.289 740.28 L 242.365 740.28 L 242.365 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 243.362 -495.788 m 243.362 740.28 L 245.531 740.28 L 245.531 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 246.148 -495.788 m 246.148 740.28 L 246.916 740.28 L 246.916 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 254.392 -495.788 m 254.392 740.28 L 255.16 740.28 L 255.16 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 255.778 -495.788 m 255.778 740.28 L 257.946 740.28 L 257.946 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 258.943 -495.788 m 258.943 740.28 L 260.02 740.28 L 260.02 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 266.5 -495.788 m 266.5 740.28 L 267.851 740.28 L 267.851 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 268.298 -495.788 m 268.298 740.28 L 268.779 740.28 L 268.779 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 269.643 -495.788 m 269.643 740.28 L 269.754 740.28 L 269.754 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 272.346 -495.788 m 272.346 740.28 L 272.371 740.28 L 272.371 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 273.408 -495.788 m 273.408 740.28 L 275.46 740.28 L 275.46 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 276.27 -495.788 m 276.27 740.28 L 277.401 740.28 L 277.401 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 280.281 -495.788 m 280.281 740.28 L 281.496 740.28 L 281.496 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 285.816 -495.788 m 285.816 740.28 L 286.423 740.28 L 286.423 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 286.841 -495.788 m 286.841 740.28 L 287.391 740.28 L 287.391 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 289.551 -495.788 m 289.551 740.28 L 290.799 740.28 L 290.799 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 317.738 -495.788 m 317.738 740.28 L 318.708 740.28 L 318.708 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 320.559 -495.788 m 320.559 740.28 L 321.233 740.28 L 321.233 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 321.713 -495.788 m 321.713 740.28 L 323.523 740.28 L 323.523 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 325.374 -495.788 m 325.374 740.28 L 327.412 740.28 L 327.412 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 331.115 -495.788 m 331.115 740.28 L 331.915 740.28 L 331.915 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 332.563 -495.788 m 332.563 740.28 L 334.735 740.28 L 334.735 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 339.356 -495.788 m 339.356 740.28 L 339.834 740.28 L 339.834 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 340.226 -495.788 m 340.226 740.28 L 341.574 740.28 L 341.574 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 342.164 -495.788 m 342.164 740.28 L 342.685 740.28 L 342.685 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 347.005 -495.788 m 347.005 740.28 L 348.94 740.28 L 348.94 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 350.38 -495.788 m 350.38 740.28 L 352.376 740.28 L 352.376 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 352.895 -495.788 m 352.895 740.28 L 353.611 740.28 L 353.611 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 355.339 -495.788 m 355.339 740.28 L 355.83 740.28 L 355.83 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 359.07 -495.788 m 359.07 740.28 L 359.744 740.28 L 359.744 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 361.108 -495.788 m 361.108 740.28 L 361.884 740.28 L 361.884 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 362.646 -495.788 m 362.646 740.28 L 363.576 740.28 L 363.576 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 376.536 -495.788 m 376.536 740.28 L 377.127 740.28 L 377.127 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 378.567 -495.788 m 378.567 740.28 L 379.122 740.28 L 379.122 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 380.249 -495.788 m 380.249 740.28 L 382.122 740.28 L 382.122 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 383.202 -495.788 m 383.202 740.28 L 384.459 740.28 L 384.459 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 386.816 -495.788 m 386.816 740.28 L 388.292 740.28 L 388.292 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 392.612 -495.788 m 392.612 740.28 L 393.243 740.28 L 393.243 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 393.613 -495.788 m 393.613 740.28 L 393.971 740.28 L 393.971 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 396.563 -495.788 m 396.563 740.28 L 397.78 740.28 L 397.78 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 398.706 -495.788 m 398.706 740.28 L 400.679 740.28 L 400.679 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 401.759 -495.788 m 401.759 740.28 L 402.132 740.28 L 402.132 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 403.984 -495.788 m 403.984 740.28 L 404.479 740.28 L 404.479 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 405.315 -495.788 m 405.315 740.28 L 405.794 740.28 L 405.794 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 406.274 -495.788 m 406.274 740.28 L 406.529 740.28 L 406.529 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 415.169 -495.788 m 415.169 740.28 L 419.758 740.28 L 419.758 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 421.198 -495.788 m 421.198 740.28 L 425.62 740.28 L 425.62 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 427.24 -495.788 m 427.24 740.28 L 433.468 740.28 L 433.468 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 438.652 -495.788 m 438.652 740.28 L 441.564 740.28 L 441.564 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 442.458 -495.788 m 442.458 740.28 L 445.191 740.28 L 445.191 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 446.188 -495.788 m 446.188 740.28 L 450.021 740.28 L 450.021 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 453.261 -495.788 m 453.261 740.28 L 460.274 740.28 L 460.274 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 462.268 -495.788 m 462.268 740.28 L 466.605 740.28 L 466.605 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 467.84 -495.788 m 467.84 740.28 L 470.372 740.28 L 470.372 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 483.332 -495.788 m 483.332 740.28 L 485.865 740.28 L 485.865 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 487.099 -495.788 m 487.099 740.28 L 491.437 740.28 L 491.437 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 493.431 -495.788 m 493.431 740.28 L 500.443 740.28 L 500.443 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 503.683 -495.788 m 503.683 740.28 L 507.517 740.28 L 507.517 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 508.513 -495.788 m 508.513 740.28 L 511.246 740.28 L 511.246 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 512.14 -495.788 m 512.14 740.28 L 515.053 740.28 L 515.053 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 520.237 -495.788 m 520.237 740.28 L 526.465 740.28 L 526.465 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 528.085 -495.788 m 528.085 740.28 L 532.506 740.28 L 532.506 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 533.946 -495.788 m 533.946 740.28 L 538.536 740.28 L 538.536 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 547.176 -495.788 m 547.176 740.28 L 548.389 740.28 L 548.389 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 549.226 -495.788 m 549.226 740.28 L 551.946 740.28 L 551.946 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 553.026 -495.788 m 553.026 740.28 L 557.141 740.28 L 557.141 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 559.733 -495.788 m 559.733 740.28 L 566.889 740.28 L 566.889 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 569.245 -495.788 m 569.245 740.28 L 573.455 740.28 L 573.455 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 574.582 -495.788 m 574.582 740.28 L 577.169 740.28 L 577.169 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 590.129 -495.788 m 590.129 740.28 L 592.596 740.28 L 592.596 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 593.96 -495.788 m 593.96 740.28 L 598.366 740.28 L 598.366 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 600.094 -495.788 m 600.094 740.28 L 606.7 740.28 L 606.7 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 611.02 -495.788 m 611.02 740.28 L 614.348 740.28 L 614.348 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 615.274 -495.788 m 615.274 740.28 L 618.01 740.28 L 618.01 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 618.97 -495.788 m 618.97 740.28 L 622.59 740.28 L 622.59 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 626.293 -495.788 m 626.293 740.28 L 633.145 740.28 L 633.145 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 634.997 -495.788 m 634.997 740.28 L 639.374 740.28 L 639.374 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 640.67 -495.788 m 640.67 740.28 L 645.332 740.28 L 645.332 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 653.972 -495.788 m 653.972 740.28 L 655.211 740.28 L 655.211 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 655.997 -495.788 m 655.997 740.28 L 658.693 740.28 L 658.693 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 659.871 -495.788 m 659.871 740.28 L 664.154 740.28 L 664.154 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 666.314 -495.788 m 666.314 740.28 L 673.423 740.28 L 673.423 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 676.303 -495.788 m 676.303 740.28 L 680.297 740.28 L 680.297 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 681.333 -495.788 m 681.333 740.28 L 684.061 740.28 L 684.061 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 684.925 -495.788 m 684.925 740.28 L 687.205 740.28 L 687.205 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 693.685 -495.788 m 693.685 740.28 L 699.312 740.28 L 699.312 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 700.837 -495.788 m 700.837 740.28 L 705.264 740.28 L 705.264 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 706.789 -495.788 m 706.789 740.28 L 712.416 740.28 L 712.416 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 718.896 -495.788 m 718.896 740.28 L 721.176 740.28 L 721.176 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 722.04 -495.788 m 722.04 740.28 L 724.767 740.28 L 724.767 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 725.804 -495.788 m 725.804 740.28 L 729.797 740.28 L 729.797 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 732.677 -495.788 m 732.677 740.28 L 739.787 740.28 L 739.787 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 741.947 -495.788 m 741.947 740.28 L 746.23 740.28 L 746.23 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 747.408 -495.788 m 747.408 740.28 L 752.129 740.28 L 752.129 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 760.769 -495.788 m 760.769 740.28 L 762.03 740.28 L 762.03 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 762.77 -495.788 m 762.77 740.28 L 765.43 740.28 L 765.43 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 766.726 -495.788 m 766.726 740.28 L 771.104 740.28 L 771.104 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 772.956 -495.788 m 772.956 740.28 L 779.808 740.28 L 779.808 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 783.511 -495.788 m 783.511 740.28 L 787.131 740.28 L 787.131 -495.788 L cp false upath dup ufill ustroke P p 0.1 w 2 setlinejoin np 788.091 -495.788 m 788.091 740.28 L 790.827 740.28 L 790.827 -495.788 L cp false upath dup ufill ustroke P P p np 56 10 m 56 234 L 417 234 L 417 10 L cp clip np P P P 1 w 0 g 0 g [ ] 0 setdash 2 setlinecap 0 setlinejoin 10 setmiterlimit P P %Trailer %EOF %%EndDocument @endspecial 3767 1337 a Fn(\013)230 366 y(\014)109 2496 y Fw(Figure)29 b(1:)42 b(P)m(arameter)30 b(sets)g(with)g(p)s(ersisten)m (t)i(in)m(v)-5 b(arian)m(t)29 b(tori)g(and)h(the)g(subset)h(of)d(p)s (ersisten)m(t)k(quasi-)109 2616 y(p)s(erio)s(dic)38 b(in)m(v)-5 b(arian)m(t)38 b(tori.)58 b(The)38 b(latter)g(set)g(is)g(the)g(pro)s (duct)g(of)f(a)g(Can)m(tor)h(set)g(in)g(the)g Fn(\013)q Fw({direction)109 2736 y(and)c(the)g(real)h(line)f(in)h(the)f Fn(\014)6 b Fw({direction:)47 b(it)34 b(is)h(no)m(where)g(dense.)50 b(The)35 b(complemen)m(t)h(of)e(the)g(former)109 2857 y(set)k(\(whic)m(h)i(includes)g(the)e(resonance)i(set)e(on)g(the)h Fn(\014)6 b Fw({axis\))38 b(is)g(a)g(set)h(of)e(ignorance,)i(in)f (particular)109 2977 y(p)s(ersisten)m(t)f(in)m(v)-5 b(arian)m(t)36 b(tori)f(ma)m(y)h(exist)h(there)f(as)g(w)m(ell.)53 b(A)m(t)36 b(the)f(fra)m(y)m(ed)i(b)s(oundary)f(around)f(the)h Fn(\014)6 b Fw({)109 3097 y(axis)37 b(the)f(\014gure)h(is)g(self-similar:)51 b(it)37 b(rep)s(eats)g(itself)g(when)g(zo)s(omed)f(in)m(to)h(\(outside) g(of)f(a)g(resonance)109 3218 y(bubble\).)p 0 TeXcolorgray 109 3508 a(b)s(oundary)g(b)s(et)m(w)m(een)i(the)e(parametrisations)h (of)f(attracting)f(and)h(rep)s(elling)h Fn(n)p Fw({tori;)g(see)g (Figure)f(1.)109 3629 y(Rep)s(elling)c Fn(n)p Fw({tori)f(p)s(erturb)s (ed)h(from)f Fl(T)1579 3593 y Fm(n)1646 3629 y Fk(\002)21 b(f)p Fw(0)p Fk(g)30 b Fw(with)i Fn(\014)i(>)27 b Fw(0)k(also)h(ha)m(v) m(e)h(resonance)g(strips)f(b)s(et)m(w)m(een)109 3749 y(the)41 b(p)s(ersisten)m(t)h(Diophan)m(tine)g(tori)e(with)i(their)f (normally)g(h)m(yp)s(erb)s(olic)h(fattening,)h(\014nitely)f(man)m(y)109 3870 y(for)33 b(an)m(y)h(\014xed)g Fn(\014)h(>)29 b Fw(0,)k(and)h (those)g(are)f(one)h(b)m(y)g(one)g(closed)g(as)g Fn(\014)39 b Fw(increases)c(un)m(til)f(none)g(are)f(left)h(as)109 3990 y Fn(\014)j Fk(\035)31 b Fw(0)j(|)h(a)f(pro)s(cess)i(whic)m(h)g (is)g(the)f(rev)m(erse)i(to)d(the)h(one)g(as)g Fn(\014)41 b Fw(increases)36 b(from)f Fn(\014)i Fk(\034)31 b Fw(0)k(to)f Fn(\014)j Fw(=)31 b(0,)109 4110 y(again)h(go)m(v)m(erned)i(b)m(y)h (\(19\))o(.)109 4256 y(F)-8 b(or)44 b Fn(\014)54 b(>)49 b Fw(0)44 b(there)i(are)f(furthermore)g(attracting)g(\()p Fn(n)30 b Fw(+)h(1\){tori)44 b(that)h(are)f(p)s(erturb)s(ed)i(from)f (the)109 4376 y(\()p Fn(n)27 b Fw(+)g(1\){tori)40 b Fl(T)729 4340 y Fm(n)803 4376 y Fk(\002)28 b Fl(S)963 4340 y Fj(1)1043 4376 y Fw(of)39 b(the)i(unp)s(erturb)s(ed)g(dynamics)h(that)e(ha)m(v)m (e)i(b)s(een)e(created)h(in)g(the)f(Hopf)109 4496 y(bifurcation.)73 b(Starting)42 b(with)h Fn(\014)51 b Fk(\035)44 b Fw(0)e(the)h (situation)g(is)g(similar)g(to)f(that)g(of)g(the)h(attracting)f Fn(n)p Fw({)109 4617 y(tori.)h(Where)32 b(the)g(normal)f(attraction)h (is)g(su\016cien)m(tly)i(strong)d(all)h(orbits,)g(except)h(for)e(those) h(on)g(the)109 4737 y(rep)s(elling)j Fn(n)p Fw({torus,)i(are)e (attracted)g(to)g(the)g(in)m(v)-5 b(arian)m(t)36 b(\()p Fn(n)24 b Fw(+)g(1\){torus,)35 b(whic)m(h)i(moreo)m(v)m(er)f(for)f (most)109 4858 y(v)-5 b(alues)37 b(of)g Fn(\013)g Fw(|)g(the)g (bifurcation)g(parameter)g Fn(\014)k Fk(\035)34 b Fw(0)j(is)g(\014xed)h (|)e(carries)i(a)f(quasi-p)s(erio)s(dic)g(\015o)m(w)109 4978 y(with)c(Diophan)m(tine)h(frequency)h(v)m(ector.)47 b(As)33 b Fn(\014)39 b Fw(decreases)c(to)m(w)m(ards)g(0,)e(more)g(and)g (more)h(resonance)109 5098 y(strips)g(op)s(en)g(up,)g(but)g(only)g (\014nitely)h(man)m(y)g(for)e(an)m(y)h(\014xed)h Fn(\014)g(>)30 b Fw(0.)46 b(The)35 b(precise)g(p)s(osition)f(of)f(these)109 5219 y(resonance)h(strips)g(do)s(es)g(not)e(necessarily)k(coincide)e (with)g(those)g(b)s(et)m(w)m(een)h(the)e(rep)s(elling)h Fn(n)p Fw({tori)f(|)109 5339 y(they)38 b(concern)h(di\013eren)m(t)g (tori)e(with)h(sligh)m(tly)h(di\013eren)m(t)g(frequencies.)62 b(Still,)39 b(the)f(resonance)h(strips)p 0 TeXcolorgray 1950 5778 a(16)p 0 TeXcolorgray eop end %%Page: 17 17 TeXDict begin 17 16 bop 0 TeXcolorgray 0 TeXcolorgray 0 TeXcolorgray 109 208 a Fw(b)s(et)m(w)m(een)26 b(the)e(\()p Fn(n)t Fw(+)t(1\){tori)g(are)g(exp)s(ected)h(to)f(b)s(e)g(larger)g (than)f(the)i(resonance)g(strips)g(b)s(et)m(w)m(een)h(the)e Fn(n)p Fw({)109 329 y(tori)h(as)h(the)g(set)h(of)e(Diophan)m(tine)h (frequencies)j(of)c(the)h(latter)g(is)g(larger)g(than)g(the)g(set)g(of) g(Diophan)m(tine)109 449 y(frequencies)37 b(of)e(the)g(former.)52 b(The)36 b(disks)g(corresp)s(onding)g(to)f(\(16\))g(limit)g(to)g(the)h (fra)m(y)m(ed)g(b)s(oundary)109 569 y(of)j(non-h)m(yp)s(erb)s(olic)j (Diophan)m(tine)e Fn(n)p Fw({tori.)67 b(The)41 b(n)m(um)m(b)s(er)h(of)d (resonance)j(strips)f(ob)s(eys)g(a)f(similar)109 690 y(estimate)33 b(as)g(\(19\),)f(but)h(with)g(di\013eren)m(t)h(v)-5 b(alues)34 b(of)e(the)h(constan)m(ts)h Fn(E)k Fw(and)33 b Fn(F)14 b Fw(.)109 858 y(The)40 b(quasi-p)s(erio)s(dic)f(Hopf)g (bifurcation)g(is)h(triggered)f(b)m(y)h(v)-5 b(ariation)39 b(of)f(a)h(single)h(parameter)f(and)109 979 y(it)44 b(is)i(instructiv)m (e)h(to)d(ha)m(v)m(e)i(a)f(lo)s(ok)f(at)h(the)g(c)m(hange)h(of)e (dynamics)i(under)g(v)-5 b(ariation)44 b(of)h(a)f(single)109 1099 y(parameter)38 b Fn(\026)f Fk(2)h Fw(\000)f Fk(\022)h Fl(R)p Fw(.)61 b(T)-8 b(o)38 b(a)m(v)m(oid)h(that)f(the)h(bifurcation)f (itself)h(disapp)s(ears)g(in)m(to)g(a)f(resonance)109 1219 y(gap)43 b(w)m(e)h(follo)m(w)f([5])h(and)f(assume)i(that)e(the)g (bifurcation)h(v)-5 b(alue)44 b Fn(\026)h Fw(=)h Fn(\026)2900 1183 y Fg(\003)2982 1219 y Fw(is)e(an)f(elemen)m(t)i(of)e Fk(G)3789 1234 y Fm(\034)t(;\015)109 1340 y Fw(whence)e(the)f(unp)s (erturb)s(ed)g Fl(T)1268 1304 y Fm(n)1343 1340 y Fk(\002)27 b(f)p Fw(0)p Fk(g)39 b Fw(has)g(Diophan)m(tine)h(frequencies)i(and)e (th)m(us)h(p)s(ersists)g(as)e(an)109 1460 y(in)m(v)-5 b(arian)m(t)40 b Fn(n)p Fw({torus)f Fn(V)945 1475 y Fm(\026)987 1456 y Fa(\003)1028 1460 y Fw(.)63 b(F)-8 b(urthermore)40 b(w)m(e)g(assume)h(that)e(the)h(path)f Fn(\026)g Fk(7!)g Fw(\()p Fn(\013)q Fw(\()p Fn(\026)p Fw(\))p Fn(;)17 b(\014)6 b Fw(\()p Fn(\026)p Fw(\)\))37 b(crosses)109 1581 y(the)31 b(fra)m(y)m(ed)i(b)s(oundary)e(transv)m(ersely)j(|)d(this)h(is)g(ac)m (hiev)m(ed)i(through)d(the)g(condition)h Fn(\014)3371 1544 y Fg(0)3394 1581 y Fw(\()p Fn(\026)3491 1544 y Fg(\003)3530 1581 y Fw(\))c Fk(6)p Fw(=)f(0;)32 b(in)109 1701 y(fact)37 b(this)h(inequalit)m(y)i(could)e(b)s(e)g(used)g(for)f(a)h (reparametrisation)g(after)f(whic)m(h)i Fn(\026)d Fw(=)g Fn(\014)6 b Fw(.)58 b(Then)39 b(the)109 1821 y(order)30 b(of)g(con)m(tact)g(in)h(\(16\))e(ensures)j(that)e(b)s(oth)g(for)g(the) g Fn(n)p Fw({tori)g(and)h(for)e(the)i(\()p Fn(n)17 b Fw(+)g(1\){tori)30 b(the)g(path)109 1942 y(sta)m(ys)41 b(outside)f(of)g(the)g(resonance)h(strips)g(whence)g(along)f(the)g (path)f(an)h(attracting)f Fn(n)p Fw({torus,)j(not)109 2062 y(necessarily)e(but)e(`often')g(with)g(a)g(quasi-p)s(erio)s(dic)g (\015o)m(w,)i(b)s(ecomes)g(rep)s(elling,)f(with)g(an)e(attracting)109 2182 y(\()p Fn(n)17 b Fw(+)g(1\){torus,)30 b(again)g(not)f(necessarily) k(but)d(`often')g(with)h(a)f(quasi-p)s(erio)s(dic)h(\015o)m(w,)g (bifurcating)f(o\013.)109 2303 y(One)j(also)f(sp)s(eaks)i(of)e(a)h (Hopf{Landau)f(bifurcation)h([5].)109 2447 y(Out)23 b(of)h(all)f(paths) i(that)e(transv)m(ersely)k(cross)e(the)f(fra)m(y)m(ed)h(b)s(oundary)-8 b(,)25 b(only)g(the)f(ones)g(passing)h(through)109 2568 y(some)46 b Fn(\026)425 2531 y Fg(\003)513 2568 y Fk(2)k(G)688 2583 y Fm(\034)t(;\015)832 2568 y Fw(undergo)c(the)g(ab)s(o)m(v)m(e)g (Hopf{Landau)f(bifurcation,)k(but)c(since)i Fk(G)3351 2583 y Fm(\034)t(;\015)3496 2568 y Fw(has)e(large)109 2688 y(relativ)m(e)d(measure)h(this)f(happ)s(ens)h(with)f(high)f (probabilit)m(y)-8 b(.)71 b(F)-8 b(or)41 b(a)g(giv)m(en)i(path)e(that)h (passes)h(the)109 2808 y(fra)m(y)m(ed)j(b)s(oundary)g(through)g(a)f (resonance)i(bubble,)k(in)46 b(the)g(complemen)m(t)h(of)f(the)g(disks)h (\(16\))o(,)i(a)109 2929 y(further)30 b(analysis)h(of)e(the)h(dynamics) i(inside)f(that)f(resonance)h(bubble)g(is)f(needed)i(to)d(clarify)h (the)g(\014ne)109 3049 y(details)j(of)f(the)h(bifurcation)g(along)f (that)h(particular)f(path,)h(see)h([22)o(])f(and)g(references)h (therein.)109 3218 y(W)-8 b(e)43 b(refer)f(to)h([2)o(,)g(5,)f(3,)h(8)o (])g(for)f(more)h(details)g(on)f(the)h(quasi-p)s(erio)s(dic)h(Hopf)e (bifurcation.)74 b(F)-8 b(or)41 b(a)109 3338 y(treatmen)m(t)33 b(of)f(torus)h(bifurcations)g(with)h(a)e(single)h(parameter)h(see)f ([7].)109 3626 y Fp(3.3)135 b(The)44 b(quasi-p)t(erio)t(dic)i(cen)l (tre-saddle)g(bifurcation)109 3811 y Fw(In)f(an)g(in)m(tegrable)h (Hamiltonian)g(system)h(the)e(necessary)j(parameters)e(to)e(con)m(trol) i(the)f(in)m(ternal)109 3931 y(frequencies)36 b(of)e(an)g(in)m(v)-5 b(arian)m(t)34 b(torus)h(are)f(built-in)g(in)m(to)g(the)h(system)h(as)e (tori)g(are)g(parametrised)h(b)m(y)109 4051 y(the)29 b(actions)h(conjugate)f(to)f(the)i(toral)e(angles.)43 b(W)-8 b(e)30 b(restrict)g(to)e(the)i(case)g Fn(n)e Fw(=)f(2)i(of)f(in) m(v)-5 b(arian)m(t)30 b(2{tori)109 4172 y(in)j(3)f(degrees)i(of)f (freedom.)45 b(Using)33 b(Kolmogoro)m(v's)g(non-degeneracy)i(condition) e(on)g(the)g(frequency)109 4292 y(mapping)46 b(w)m(e)g(ma)m(y)g(simply) i(use)e(the)g(2)f(frequencies)j(as)e(parameters,)k(compare)c(with)g (\(14\).)82 b(In)109 4413 y(the)35 b(frequency)h(space)g Fl(R)1057 4376 y Fj(2)1131 4413 y Fw(the)f(Diophan)m(tine)g(conditions) h(\(6\))e(yield)i(one)f(discon)m(tin)m(uous)i(direction)109 4533 y(transv)m(erse)46 b(to)e(the)g(con)m(tin)m(uous)i(direction)f(of) f(the)h(half)f(lines,)k(putting)d(us)f(e\013ectiv)m(ely)j(in)m(to)e (the)109 4653 y(situation)33 b(of)f(a)g(1{dimensional)i(parameter)f Fn(\026)p Fw(.)109 4822 y(During)38 b(a)h(cen)m(tre-saddle)i (bifurcation)f(a)f(cen)m(tre)h(and)f(a)g(saddle)h(meet)h(under)e(v)-5 b(ariation)39 b(of)g(a)g(pa-)109 4942 y(rameter)d(at)g(a)g(parab)s (olic)g(equilibrium)i(|)d(with)i(linear)f(part)g(giv)m(en)h(b)m(y)g(a)f (nilp)s(oten)m(t)h(matrix)f(\()3742 4906 y Fj(0)3742 4967 y(0)3782 4906 y Fm(a)3782 4967 y Fj(0)3823 4942 y Fw(\),)109 5062 y Fn(a)f Fk(6)p Fw(=)g(0)i(|)g(and)g(v)-5 b(anish.)58 b(In)37 b(the)h(quasi-p)s(erio)s(dic)g(v)m(ersion)g(of)f (this)h(bifurcation)f(the)h(equilibria)g(are)109 5183 y(replaced)d(b)m(y)g(in)m(v)-5 b(arian)m(t)34 b(tori)g(and)g(using)g (the)g(parametrisation)h(b)m(y)f(the)h(actions)f(conjugate)g(to)g(the) 109 5303 y(toral)c(angles)i(one)g(can)g(also)f(sa)m(y)i(that)e(the)h (family)f(of)g(h)m(yp)s(erb)s(olic)i(tori)e(has)h(eigen)m(v)-5 b(alues)33 b(approac)m(h-)109 5424 y(ing)e(0)f(|)h(where)h(the)g(tori)e (b)s(ecome)i(parab)s(olic)f(|)g(and)g(then)g(forming)g(a)g(pair)g(of)g (purely)h(imaginary)p 0 TeXcolorgray 1950 5778 a(17)p 0 TeXcolorgray eop end %%Page: 18 18 TeXDict begin 18 17 bop 0 TeXcolorgray 0 TeXcolorgray 0 TeXcolorgray 109 208 a Fw(eigen)m(v)-5 b(alues)45 b(with)f(the)g (tori)e(turning)i(elliptic)g(with)g(normal)g(frequency)h(giv)m(en)f(b)m (y)h(the)e(absolute)109 329 y(v)-5 b(alue,)33 b(or)f(the)h(p)s(ositiv)m (e)h(imaginary)f(part,)f(of)g(the)h(pair)g(of)f(eigen)m(v)-5 b(alues.)109 466 y(Suc)m(h)37 b(a)g(quasi-p)s(erio)s(dic)g(cen)m (tre-saddle)i(bifurcation)e(p)s(ersists)h(a)e(su\016cien)m(tly)k(small) d(p)s(erturbation)109 587 y(from)h(the)i(in)m(tegrable)g(Hamiltonian)f (system)i(to)e(a)g(non-in)m(tegrable)g(one,)i(see)f([12,)f(13,)g(4)o (].)63 b(Again)109 707 y(Diophan)m(tine)36 b(conditions)g(are)g(needed) h(to)e(ac)m(hiev)m(e)j(this)e(p)s(ersistence)i(result.)54 b(The)36 b(parab)s(olic)f(tori)109 828 y(are)d(de\014ned)i(b)m(y)g(the) f(additional)f(equation)1769 995 y(det)18 b(\012)55 b(=)h(0)109 1163 y(and)32 b(th)m(us)h(form)e(a)h(1{parameter)g(subfamily)-8 b(.)45 b(V)-8 b(ariation)31 b(of)h(the)g(frequency)i(ratio)e(is)g (needed)i(along)109 1283 y(this)46 b(1{parameter)g(family)g(of)f(parab) s(olic)h(2{tori)f(to)g(ensure)j(that)d(the)h(whole)h(family)f(do)s(es)g (not)109 1403 y(disapp)s(ear)31 b(in)g(a)f(resonance)i(gap.)43 b(Under)31 b(this)h(requiremen)m(t)h(the)e(con)m(tin)m(uous)h(half)f (lines)g(in)g(the)g(set)109 1524 y(of)39 b(Diophan)m(tine)i 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3035 y(of)41 b(Dynamic)-5 b(al)40 b(Systems:)57 b(Or)-5 b(der)40 b(amidst)h(Chaos.)d Fw(Lecture)i(Notes)g(in)g(Mathematics)h Ff(1645)p Fw(,)309 3156 y(Springer)33 b(\(1996\))p 0 TeXcolorgray 157 3353 a([6])p 0 TeXcolorgray 49 w(H.W.)46 b(Bro)s(er)e(and)h(F.)g(T)-8 b(ak)m(ens,)50 b Fq(Dynamic)-5 b(al)45 b(Systems)h(and)g(Chaos.)e Fw(Epsilon)i(Uitga)m(v)m(en)g Ff(64)309 3473 y Fw(\(2009\);)32 b(Applied)i(Mathematical)f(Sciences)i Ff(172)p Fw(,)e(Springer)g (\(2011\))p 0 TeXcolorgray 157 3671 a([7])p 0 TeXcolorgray 49 w(A.)40 b(Chenciner)i(and)e(G.)f(Io)s(oss,)j(Bifurcations)f(de)f (tores)g(in)m(v)-5 b(arian)m(ts.)41 b Fq(A)n(r)-5 b(chive)41 b(R)-5 b(ational)41 b(Me-)309 3791 y(chanics)34 b(A)n(nalysis)40 b Ff(69)33 b Fw(\(1979\))e(109{198)p 0 TeXcolorgray 157 3989 a([8])p 0 TeXcolorgray 49 w(M.C.)25 b(Cio)s(cci,)i(A.)e(Litv)-5 b(ak-Hinenzon)25 b(and)f(H.W.)h(Bro)s(er,)h(Surv)m(ey)g(on)e (dissipativ)m(e)j(KAM)e(theory)309 4109 y(including)44 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