Content-Type: multipart/mixed; boundary="-------------0409071620561" This is a multi-part message in MIME format. ---------------0409071620561 Content-Type: text/plain; name="04-277.keywords" Content-Transfer-Encoding: 7bit Content-Disposition: attachment; filename="04-277.keywords" Turbulence, dissipation, rigorous bounds ---------------0409071620561 Content-Type: application/postscript; name="bal_par_mp_arc.ps" Content-Transfer-Encoding: 7bit Content-Disposition: inline; filename="bal_par_mp_arc.ps" %!PS-Adobe-2.0 %%Creator: dvips(k) 5.86 Copyright 1999 Radical Eye Software %%Title: bal_par_arxiv.dvi %%Pages: 15 %%PageOrder: Ascend %%BoundingBox: 0 0 612 792 %%DocumentFonts: Helvetica Helvetica-Oblique %%EndComments %DVIPSWebPage: (www.radicaleye.com) %DVIPSCommandLine: dvips bal_par_arxiv -o bal_par_arxiv.ps %DVIPSParameters: dpi=600, compressed %DVIPSSource: TeX output 2004.09.07:1712 %%BeginProcSet: texc.pro %! /TeXDict 300 dict def TeXDict begin/N{def}def/B{bind def}N/S{exch}N/X{S N}B/A{dup}B/TR{translate}N/isls false N/vsize 11 72 mul N/hsize 8.5 72 mul N/landplus90{false}def/@rigin{isls{[0 landplus90{1 -1}{-1 1}ifelse 0 0 0]concat}if 72 Resolution div 72 VResolution div neg scale isls{ landplus90{VResolution 72 div vsize mul 0 exch}{Resolution -72 div hsize mul 0}ifelse TR}if Resolution VResolution vsize -72 div 1 add mul TR[ matrix currentmatrix{A A round sub abs 0.00001 lt{round}if}forall round exch round exch]setmatrix}N/@landscape{/isls true N}B/@manualfeed{ statusdict/manualfeed true put}B/@copies{/#copies X}B/FMat[1 0 0 -1 0 0] N/FBB[0 0 0 0]N/nn 0 N/IEn 0 N/ctr 0 N/df-tail{/nn 8 dict N nn begin /FontType 3 N/FontMatrix fntrx N/FontBBox FBB N string/base X array /BitMaps X/BuildChar{CharBuilder}N/Encoding IEn N end A{/foo setfont}2 array copy cvx N load 0 nn put/ctr 0 N[}B/sf 0 N/df{/sf 1 N/fntrx FMat N df-tail}B/dfs{div/sf X/fntrx[sf 0 0 sf neg 0 0]N df-tail}B/E{pop nn A definefont setfont}B/Cw{Cd A length 5 sub get}B/Ch{Cd A length 4 sub get }B/Cx{128 Cd A length 3 sub get sub}B/Cy{Cd A length 2 sub get 127 sub} B/Cdx{Cd A length 1 sub get}B/Ci{Cd A type/stringtype ne{ctr get/ctr ctr 1 add N}if}B/id 0 N/rw 0 N/rc 0 N/gp 0 N/cp 0 N/G 0 N/CharBuilder{save 3 1 roll S A/base get 2 index get S/BitMaps get S get/Cd X pop/ctr 0 N Cdx 0 Cx Cy Ch sub Cx Cw add Cy setcachedevice Cw Ch true[1 0 0 -1 -.1 Cx sub Cy .1 sub]/id Ci N/rw Cw 7 add 8 idiv string N/rc 0 N/gp 0 N/cp 0 N{ rc 0 ne{rc 1 sub/rc X rw}{G}ifelse}imagemask restore}B/G{{id gp get/gp gp 1 add N A 18 mod S 18 idiv pl S get exec}loop}B/adv{cp add/cp X}B /chg{rw cp id gp 4 index getinterval putinterval A gp add/gp X adv}B/nd{ /cp 0 N rw exit}B/lsh{rw cp 2 copy get A 0 eq{pop 1}{A 255 eq{pop 254}{ A A add 255 and S 1 and or}ifelse}ifelse put 1 adv}B/rsh{rw cp 2 copy get A 0 eq{pop 128}{A 255 eq{pop 127}{A 2 idiv S 128 and or}ifelse} ifelse put 1 adv}B/clr{rw cp 2 index string putinterval adv}B/set{rw cp fillstr 0 4 index getinterval putinterval adv}B/fillstr 18 string 0 1 17 {2 copy 255 put pop}for N/pl[{adv 1 chg}{adv 1 chg nd}{1 add chg}{1 add chg nd}{adv lsh}{adv lsh nd}{adv rsh}{adv rsh nd}{1 add adv}{/rc X nd}{ 1 add set}{1 add clr}{adv 2 chg}{adv 2 chg nd}{pop nd}]A{bind pop} forall N/D{/cc X A type/stringtype ne{]}if nn/base get cc ctr put nn /BitMaps get S ctr S sf 1 ne{A A length 1 sub A 2 index S get sf div put }if put/ctr ctr 1 add N}B/I{cc 1 add D}B/bop{userdict/bop-hook known{ bop-hook}if/SI save N @rigin 0 0 moveto/V matrix currentmatrix A 1 get A mul exch 0 get A mul add .99 lt{/QV}{/RV}ifelse load def pop pop}N/eop{ SI restore userdict/eop-hook known{eop-hook}if showpage}N/@start{ userdict/start-hook known{start-hook}if pop/VResolution X/Resolution X 1000 div/DVImag X/IEn 256 array N 2 string 0 1 255{IEn S A 360 add 36 4 index cvrs cvn put}for pop 65781.76 div/vsize X 65781.76 div/hsize X}N /p{show}N/RMat[1 0 0 -1 0 0]N/BDot 260 string N/Rx 0 N/Ry 0 N/V{}B/RV/v{ /Ry X/Rx X V}B statusdict begin/product where{pop false[(Display)(NeXT) (LaserWriter 16/600)]{A length product length le{A length product exch 0 exch getinterval eq{pop true exit}if}{pop}ifelse}forall}{false}ifelse end{{gsave TR -.1 .1 TR 1 1 scale Rx Ry false RMat{BDot}imagemask grestore}}{{gsave TR -.1 .1 TR Rx Ry scale 1 1 false RMat{BDot} imagemask grestore}}ifelse B/QV{gsave newpath transform round exch round exch itransform moveto Rx 0 rlineto 0 Ry neg rlineto Rx neg 0 rlineto fill grestore}B/a{moveto}B/delta 0 N/tail{A/delta X 0 rmoveto}B/M{S p delta add tail}B/b{S p tail}B/c{-4 M}B/d{-3 M}B/e{-2 M}B/f{-1 M}B/g{0 M} B/h{1 M}B/i{2 M}B/j{3 M}B/k{4 M}B/w{0 rmoveto}B/l{p -4 w}B/m{p -3 w}B/n{ p -2 w}B/o{p -1 w}B/q{p 1 w}B/r{p 2 w}B/s{p 3 w}B/t{p 4 w}B/x{0 S rmoveto}B/y{3 2 roll p a}B/bos{/SS save N}B/eos{SS restore}B end %%EndProcSet %%BeginProcSet: 8r.enc % @@psencodingfile@{ % author = "S. 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b(and)f(\003)h(satisfy)f(the)h(b)r (oundary)f(conditions)598 215 y Fl(U)664 181 y Fg(0)687 215 y Fn(\()p Fl(a)p Fn(\))c(=)g Fl(V)c Fn(\()p Fl(a)p Fn(\))k(=)g Fl(V)1259 181 y Fg(00)1301 215 y Fn(\()p Fl(a)p Fn(\))h(=)e(\003)1578 181 y Fg(0)1601 215 y Fn(\()p Fl(a)p Fn(\))i(=)f(0)k Fl(;)97 b(a)23 b Fn(=)f(0)p Fl(;)27 b Fn(1)h Fl(:)1403 b Fn(\(15\))0 347 y(Note)28 b(that)g(the)g(v)n (ector)e(\014eld)i Fx(u)f Fn(de\014ned)h(in)g(\(14\))f(is)h (automatically)e(div)n(ergence-free.)166 446 y(This)f(class)f(of)h(v)n (elo)r(cit)n(y)f(\014elds)h Fx(u)g Fn(\(14\))g(is)f(restrictiv)n(e,)h (but)g(in)h(our)e(opinion)g(it)i(constitutes)f(a)f(ph)n(ysically)g (reasonable)0 546 y(ansatz.)35 b(It)24 b(has)g(b)r(een)g(observ)n(ed)e (for)i(plane)f(parallel)g(shear)g(\015o)n(ws)g(that)h(the)h(\014rst)e (mo)r(des)h(to)g(lose)f(absolute)h(stabilit)n(y)f(ha)n(v)n(e)0 645 y(only)28 b(cross-stream)f(and)h(span-wise)g(v)-5 b(ariation)28 b(with)h(no)g(dep)r(endence)g(on)g(the)g(stream-wise)f (co)r(ordinate)f 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Fl(V)1784 2010 y Fm(2)1840 2044 y Fn(+)g Fl(U)1989 2010 y Fg(0)2012 1998 y Fm(2)2068 2044 y Fn(+)g(2)p Fl(V)2259 2010 y Fg(0)2282 1998 y Fm(2)2338 2044 y Fn(+)2452 1988 y(1)p 2431 2025 84 4 v 2431 2101 a Fl(k)2477 2077 y Fm(2)2524 2044 y Fl(V)2591 2010 y Fg(00)2633 1998 y Fm(2)2689 2044 y Fn(+)g(\003)2830 2010 y Fg(0)2853 1998 y Fm(2)2890 1927 y Fh(\035)2994 2044 y Fl(;)0 2226 y Fn(and)27 b(the)h(functional)g Fl(L)p Fn([)p Fx(u)p Fn(])f(\(13\))h(taking)f(in)n(to)g(accoun)n(t)g(the)h (normalization)e(constrain)n(t)g(b)r(ecomes)598 2407 y Fl(L)p Fn([)p Fl(U;)14 b(V)5 b(;)14 b Fn(\003])21 b(=)i Fl(\014)t Fn([)p Fl(U;)14 b(V)5 b(;)14 b Fn(\003])k(+)1502 2351 y Fl(\025)p 1502 2388 49 4 v 1505 2464 a Fn(2)1574 2290 y Fh(\034)1636 2407 y Fl(U)1702 2373 y Fm(2)1758 2407 y Fn(+)g Fl(V)1908 2373 y Fm(2)1964 2407 y Fn(+)2077 2351 y(1)p 2056 2388 84 4 v 2056 2464 a Fl(k)2102 2440 y Fm(2)2150 2407 y Fl(V)2216 2373 y Fg(0)2240 2361 y Fm(2)2295 2407 y Fn(+)g(\003)2436 2373 y Fm(2)2492 2407 y 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Fl(V)1076 3061 y Fg(00)1137 3095 y Fn(+)1220 2978 y Fh(\022)1281 3095 y Fl(\025)19 b Fw(\000)1441 3039 y Fn(2)p Fl(ck)1565 3009 y Fm(2)p 1441 3076 161 4 v 1470 3152 a Fl(R)q(e)1612 2978 y Fh(\023)1687 3095 y Fl(V)37 b Fn(+)18 b(\(1)g(+)g Fl(c)p Fn(\))2108 3039 y Fw(h)p Fn(\010)2200 3009 y Fg(0)2224 3039 y Fn(\003)p Fw(i)p 2108 3076 206 4 v 2116 3152 a(h)p Fn(\010\011)p Fw(i)2338 3095 y Fn(\011)c Fl(U)310 b Fn(=)22 b(0)801 b(\(16)p Fo(b)p Fn(\))22 3366 y(2)p Fl(c)p 10 3403 103 4 v 10 3479 a(R)q(e)136 3422 y Fn(\003)194 3388 y Fg(00)255 3422 y Fn(+)18 b Fl(\025)p Fn(\003)g(+)586 3366 y(1)p 555 3403 V 555 3479 a Fl(R)q(e)681 3422 y Fn(\(1)h(+)f Fl(c)p Fn(\))935 3366 y Fw(h)p Fn(\010)1027 3336 y Fg(0)1050 3366 y Fn(\003)p Fw(i)p 935 3403 206 4 v 943 3479 a(h)p Fn(\010\011)p Fw(i)1164 3422 y Fn(\011)1229 3388 y Fg(0)1270 3422 y Fn(+)1353 3305 y Fh(\024)1397 3422 y Fn(\(1)g(+)g Fl(c)p Fn(\))1650 3366 y Fw(h)p Fn(\011)p Fl(U)9 b(V)19 b Fw(i)p 1650 3403 262 4 v 1687 3479 a(h)p Fn(\010\011)p Fw(i)1941 3422 y Fn(+)2064 3366 y(1)p 2034 3403 103 4 v 2034 3479 a Fl(R)q(e)2146 3422 y Fn(\(1)f(+)g Fl(c)p Fn(\))2399 3366 y Fw(h)p Fn(\011)2496 3336 y Fg(0)2520 3366 y Fn(\003)p Fw(i)p 2399 3403 211 4 v 2409 3479 a(h)p Fn(\010\011)p Fw(i)2620 3305 y Fh(\025)2677 3422 y Fn(\010)2737 3388 y Fg(0)2784 3422 y Fn(=)k(0)27 b Fl(;)751 b Fn(\(16)p Fo(c)p Fn(\))0 3603 y(where)27 b(the)h(\\eigen)n(v)-5 b(alue")26 b Fl(\025)i Fn(is)f(to)h(b)r(e)g(adjusted)g(so)f(that)g(the) h(triple)g(\()p Fl(U;)14 b(V)5 b(;)14 b Fn(\003\))27 b(satis\014es)g(the)h(normalization)598 3668 y Fh(\034)660 3785 y Fl(U)726 3751 y Fm(2)781 3785 y Fn(+)18 b Fl(V)931 3751 y Fm(2)987 3785 y Fn(+)1101 3729 y(1)p 1080 3766 84 4 v 1080 3842 a Fl(k)1126 3818 y Fm(2)1173 3785 y Fl(V)1240 3751 y Fg(0)1263 3739 y Fm(2)1319 3785 y Fn(+)g(\003)1460 3751 y Fm(2)1497 3668 y Fh(\035)1582 3785 y Fn(=)23 b(1)k Fl(:)1990 b Fn(\(17\))0 4043 y Fo(3.2.)40 b(Exact)30 b(solution)g(at)f(\014nite)h Fl(R)q(e)f Fo(for)h(the)g(c)l(ase)g Fl(c)23 b Fn(=)g(0)0 4197 y(In)28 b(the)g(case)e Fl(c)d Fn(=)g(0,)k(the)h(Euler-Lagrange)c(equations)j(\(16)p Fo(a)p Fn(\),)h(\(16)p Fo(b)p Fn(\),)f(\(16)p Fo(c)p Fn(\))h(b)r(ecome)598 4376 y Fl(\025)14 b(U)27 b Fn(+)837 4320 y Fw(h)p Fn(\010)929 4290 y Fg(0)953 4320 y Fn(\003)p Fw(i)p 837 4357 206 4 v 845 4433 a(h)p Fn(\010\011)p Fw(i)1066 4376 y Fn(\011)14 b Fl(V)1148 b Fn(=)23 b(0)1239 b(\(18)p Fo(a)p Fn(\))598 4653 y Fw(\000)690 4597 y Fl(\025)p 673 4634 84 4 v 673 4710 a(k)719 4686 y Fm(2)779 4653 y Fl(V)846 4619 y Fg(00)907 4653 y Fn(+)18 b Fl(\025)c(V)38 b Fn(+)1231 4597 y Fw(h)p Fn(\010)1323 4567 y Fg(0)1346 4597 y Fn(\003)p Fw(i)p 1231 4634 206 4 v 1239 4710 a(h)p Fn(\010\011)p Fw(i)1460 4653 y Fn(\011)14 b Fl(U)745 b Fn(=)23 b(0)1243 b(\(18)p Fo(b)p Fn(\))598 4932 y Fl(\025)14 b Fn(\003)k(+)860 4875 y(1)p 829 4913 103 4 v 829 4989 a Fl(R)q(e)965 4875 y Fw(h)p Fn(\010)1057 4845 y Fg(0)1081 4875 y Fn(\003)p Fw(i)p 965 4913 206 4 v 973 4989 a(h)p Fn(\010\011)p Fw(i)1194 4932 y Fn(\011)1259 4897 y Fg(0)1301 4932 y Fn(+)1384 4815 y Fh(\024)1438 4875 y Fw(h)p Fn(\011)p Fl(U)9 b(V)18 b Fw(i)p 1438 4913 262 4 v 1474 4989 a(h)p Fn(\010\011)p Fw(i)1728 4932 y Fn(+)1851 4875 y(1)p 1821 4913 103 4 v 1821 4989 a Fl(R)q(e)1957 4875 y Fw(h)p Fn(\011)2054 4845 y Fg(0)2077 4875 y Fn(\003)p Fw(i)p 1957 4913 211 4 v 1967 4989 a(h)p Fn(\010\011)p Fw(i)2177 4815 y Fh(\025)2235 4932 y Fn(\010)2295 4897 y Fg(0)2341 4932 y Fn(=)23 b(0)k Fl(:)1193 b Fn(\(18)p Fo(c)p Fn(\))0 5109 y(Then)31 b(the)g(equations)g(for)f Fl(U)40 b Fn(and)30 b(\003)h(are)f(algebraic)f(equations,)i(so)f(the)i(only)e(b)r(oundary)g (conditions)h(that)g(ha)n(v)n(e)f(to)h(b)r(e)0 5208 y(satis\014ed)c (are)598 5340 y Fl(V)19 b Fn(\()p Fl(a)p Fn(\))k(=)g(0)82 b(for)27 b Fl(a)c Fn(=)g(0)p Fl(;)14 b Fn(1)27 b Fl(:)2291 b Fn(\(19\))p eop %%Page: 7 7 7 6 bop 0 -100 a Fo(V)-6 b(ariational)31 b(b)l(ounds)f(on)g(the)g(ener) l(gy)g(dissip)l(ation)h(r)l(ate)f(in)g(b)l(o)l(dy-for)l(c)l(e)l(d)h (she)l(ar)g(\015ow)1158 b Fn(7)166 83 y(W)-7 b(e)29 b(can)f(solv)n(e)g (the)h(b)r(oundary)f(v)-5 b(alue)28 b(problem)g(\(18)p Fo(a)p Fn(\),)i(\(18)p Fo(b)p Fn(\),)e(\(18)p Fo(c)p Fn(\),)h(\(19\))g(explicitly)-7 b(.)40 b(First,)29 b(expressing)e Fl(U)37 b Fn(from)0 183 y(\(18)p Fo(a)p Fn(\),)28 b(and)f(substituting) h(in)n(to)g(\(18)p Fo(b)p Fn(\),)f(w)n(e)g(obtain)h(the)g(follo)n(wing) e(b)r(oundary)h(v)-5 b(alue)28 b(problem)f(for)g Fl(V)19 b Fn(:)598 374 y Fw(\000)693 318 y Fn(1)p 673 355 84 4 v 673 431 a Fl(k)719 407 y Fm(2)779 374 y Fl(V)846 340 y Fg(00)907 374 y Fn(+)f Fl(V)42 b Fn(=)23 b Fl(E)1234 340 y Fm(2)1327 318 y Fn(\011)1392 288 y Fm(2)p 1295 355 167 4 v 1295 431 a Fw(h)p Fn(\011)1392 407 y Fm(2)1429 431 y Fw(i)1485 374 y Fl(V)46 b(;)222 b(V)19 b Fn(\(0\))k(=)f Fl(V)d Fn(\(1\))24 b(=)e(0)27 b Fl(;)1269 b Fn(\(20\))0 557 y(where)27 b(w)n(e)g(ha)n(v)n(e)g(set)598 740 y Fl(E)h Fn(:=)808 682 y Fw(h)p Fn(\010)900 652 y Fg(0)923 682 y Fn(\003)p Fw(i)1013 611 y Fh(p)p 1096 611 V 71 x Fw(h)p Fn(\011)1193 658 y Fm(2)1230 682 y Fw(i)p 808 721 455 4 v 916 797 a Fl(\025)p Fw(h)p Fn(\010\011)p Fw(i)1300 740 y Fl(:)2429 b Fn(\(21\))0 923 y(F)-7 b(or)32 b(eac)n(h)g(c)n(hoice) g(of)h(test)g(function)g(\011)g(w)n(e)f(obtain)h(a)f(sequence)g(of)h (functions)g Fl(V)2618 935 y Fk(n)2696 923 y Fn(and)g(n)n(um)n(b)r(ers) f Fl(E)3264 935 y Fk(n)3310 923 y Fn(,)i Fl(n)e Fn(=)f(1)p Fl(;)14 b Fn(2)p Fl(;)g Fn(3)p Fl(;)g(:)g(:)g(:)n Fn(.)0 1022 y(F)-7 b(or)28 b(eac)n(h)f Fl(n)p Fn(,)h(the)h(n)n(um)n(b)r(ers)f Fl(E)979 1034 y Fk(n)1052 1022 y Fn(and)g(the)h(functions)f Fl(V)1764 1034 y Fk(n)1838 1022 y Fn(dep)r(end)h(on)f Fl(R)q(e)p Fn(,)g Fl(k)s Fn(,)g(and)g(the)h(c)n(hoice)e(of)h(test)h (function)g(\011.)38 b(The)0 1122 y(functions)28 b(\003)416 1134 y Fk(n)488 1122 y Fn(are)f(\(see)h(the)g(App)r(endix)g(for)f(a)g (deriv)-5 b(ation\))0 1346 y(\003)58 1358 y Fk(n)103 1346 y Fn(\()p Fl(y)s Fn(\))23 b(=)322 1204 y Fh(")370 1346 y Fw(\000)479 1290 y Fn(1)p 445 1327 111 4 v 445 1344 a Fw(p)p 514 1344 42 4 v 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%%Page: 9 9 9 8 bop 0 -100 a Fo(V)-6 b(ariational)31 b(b)l(ounds)f(on)g(the)g(ener) l(gy)g(dissip)l(ation)h(r)l(ate)f(in)g(b)l(o)l(dy-for)l(c)l(e)l(d)h (she)l(ar)g(\015ow)1158 b Fn(9)390 2439 y @beginspecial 67 @llx 199 @lly 566 @urx 589 @ury 3744 @rwi @setspecial %%BeginDocument: flow_Re50.eps %!PS-Adobe-2.0 EPSF-1.2 %%Creator: MATLAB, The Mathworks, Inc. %%Title: /afs/lsa.umich.edu/user/n/p/npetrov/TURBULENCE/MATLABFILES/computeBeta/flow_Re50.eps %%CreationDate: 08/04/2004 11:36:46 %%DocumentNeededFonts: Helvetica %%+ Helvetica-Oblique %%DocumentProcessColors: Cyan Magenta Yellow Black %%Pages: 1 %%BoundingBox: 67 199 566 589 %%EndComments %%BeginProlog % MathWorks dictionary /MathWorks 160 dict begin % definition operators /bdef {bind def} bind def /ldef {load def} bind def /xdef {exch def} bdef /xstore {exch store} bdef % operator abbreviations /c /clip ldef /cc /concat ldef /cp /closepath ldef /gr /grestore ldef /gs /gsave ldef /mt /moveto ldef /np /newpath ldef /cm /currentmatrix ldef /sm /setmatrix ldef /rm /rmoveto ldef /rl /rlineto ldef /s {show newpath} bdef /sc {setcmykcolor} bdef /sr /setrgbcolor ldef /sg /setgray ldef /w /setlinewidth ldef /j /setlinejoin ldef /cap /setlinecap ldef /rc {rectclip} bdef /rf {rectfill} bdef % page state control /pgsv () def /bpage {/pgsv save def} bdef /epage {pgsv restore} bdef /bplot /gsave ldef /eplot {stroke grestore} bdef % orientation switch /portraitMode 0 def /landscapeMode 1 def /rotateMode 2 def % coordinate system mappings /dpi2point 0 def % font control /FontSize 0 def /FMS {/FontSize xstore findfont [FontSize 0 0 FontSize neg 0 0] makefont setfont} bdef /reencode {exch dup where {pop load} {pop StandardEncoding} ifelse exch dup 3 1 roll findfont dup length dict begin { 1 index /FID ne {def}{pop pop} ifelse } forall /Encoding exch def currentdict end definefont pop} bdef /isroman {findfont /CharStrings get /Agrave known} bdef /FMSR {3 1 roll 1 index dup isroman {reencode} {pop pop} ifelse exch FMS} bdef /csm {1 dpi2point div -1 dpi2point div scale neg translate dup landscapeMode eq {pop -90 rotate} {rotateMode eq {90 rotate} if} ifelse} bdef % line types: solid, dotted, dashed, dotdash /SO { [] 0 setdash } bdef /DO { [.5 dpi2point mul 4 dpi2point mul] 0 setdash } bdef /DA { [6 dpi2point mul] 0 setdash } bdef /DD { [.5 dpi2point mul 4 dpi2point mul 6 dpi2point mul 4 dpi2point mul] 0 setdash } bdef % macros for lines and objects /L {lineto stroke} bdef /MP {3 1 roll moveto 1 sub {rlineto} repeat} bdef /AP {{rlineto} repeat} bdef /PDlw -1 def /W {/PDlw currentlinewidth def setlinewidth} def /PP {closepath eofill} bdef /DP {closepath stroke} bdef /MR {4 -2 roll moveto dup 0 exch rlineto exch 0 rlineto neg 0 exch rlineto closepath} bdef /FR {MR stroke} bdef /PR {MR fill} bdef /L1i {{currentfile picstr readhexstring pop} image} bdef /tMatrix matrix def /MakeOval {newpath tMatrix currentmatrix pop translate scale 0 0 1 0 360 arc tMatrix setmatrix} bdef /FO {MakeOval stroke} bdef /PO {MakeOval fill} bdef /PD {currentlinewidth 2 div 0 360 arc fill PDlw -1 eq not {PDlw w /PDlw -1 def} if} def /FA {newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arc tMatrix setmatrix stroke} bdef /PA {newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arc closepath tMatrix setmatrix fill} bdef /FAn {newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arcn tMatrix setmatrix stroke} bdef /PAn {newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arcn closepath tMatrix setmatrix fill} bdef /vradius 0 def /hradius 0 def /lry 0 def /lrx 0 def /uly 0 def /ulx 0 def /rad 0 def /MRR {/vradius xdef /hradius xdef /lry xdef /lrx xdef /uly xdef /ulx xdef newpath tMatrix currentmatrix pop ulx hradius add uly vradius add translate hradius vradius scale 0 0 1 180 270 arc tMatrix setmatrix lrx hradius sub uly vradius add translate hradius vradius scale 0 0 1 270 360 arc tMatrix setmatrix lrx hradius sub lry vradius sub translate hradius vradius scale 0 0 1 0 90 arc tMatrix setmatrix ulx hradius add lry vradius sub translate hradius vradius scale 0 0 1 90 180 arc tMatrix setmatrix closepath} bdef /FRR {MRR stroke } bdef /PRR {MRR fill } bdef /MlrRR {/lry xdef /lrx xdef /uly xdef /ulx xdef /rad lry uly sub 2 div def newpath tMatrix currentmatrix pop ulx rad add uly rad add translate rad rad scale 0 0 1 90 270 arc tMatrix setmatrix lrx rad sub lry rad sub translate rad rad scale 0 0 1 270 90 arc tMatrix setmatrix closepath} bdef /FlrRR {MlrRR stroke } bdef /PlrRR {MlrRR fill } bdef /MtbRR {/lry xdef /lrx xdef /uly xdef /ulx xdef /rad lrx ulx sub 2 div def newpath tMatrix currentmatrix pop ulx rad add uly rad add translate rad rad scale 0 0 1 180 360 arc tMatrix setmatrix lrx rad sub lry rad sub translate rad rad scale 0 0 1 0 180 arc tMatrix setmatrix closepath} bdef /FtbRR {MtbRR stroke } bdef /PtbRR {MtbRR fill } bdef /stri 6 array def /dtri 6 array def /smat 6 array def /dmat 6 array def /tmat1 6 array def /tmat2 6 array def /dif 3 array def /asub {/ind2 exch def /ind1 exch def dup dup ind1 get exch ind2 get sub exch } bdef /tri_to_matrix { 2 0 asub 3 1 asub 4 0 asub 5 1 asub dup 0 get exch 1 get 7 -1 roll astore } bdef /compute_transform { dmat dtri tri_to_matrix tmat1 invertmatrix smat stri tri_to_matrix tmat2 concatmatrix } bdef /ds {stri astore pop} bdef /dt {dtri astore pop} bdef /db {2 copy /cols xdef /rows xdef mul dup string currentfile exch readhexstring pop /bmap xdef pop pop} bdef /it {gs np dtri aload pop moveto lineto lineto cp c cols rows 8 compute_transform {bmap} image gr}bdef /il {newpath moveto lineto stroke}bdef currentdict end def %%EndProlog %%BeginSetup MathWorks begin 0 cap end %%EndSetup %%Page: 1 1 %%BeginPageSetup %%PageBoundingBox: 67 199 566 589 MathWorks begin bpage %%EndPageSetup %%BeginObject: obj1 bplot /dpi2point 12 def portraitMode 0216 7344 csm 588 274 5995 4681 MR c np 91 dict begin %Colortable dictionary /c0 { 0 0 0 sr} bdef /c1 { 1 1 1 sr} bdef /c2 { 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4855 3822 L 4935 3984 mt 4997 3935 L SO 4935 3915 mt 4975 3886 L 4930 3919 mt 4969 3891 L DA 4923 3993 mt 4935 3984 L gr DA 4859 4751 mt (x) s gs 3996 2832 2264 1784 MR c np SO 4914 3885 mt 4897 3911 L 4916 3882 mt 4899 3909 L DA 4911 4003 mt 4923 3993 L SO 4907 3932 mt 4935 3915 L 4903 3934 mt 4930 3919 L DA 4899 4012 mt 4911 4003 L SO 4897 3911 mt 4890 3928 L 4899 3909 mt 4890 3926 L 4894 3935 mt 4907 3932 L 4892 3935 mt 4903 3934 L 4890 3928 mt 4894 3935 L 4890 3926 mt 4892 3935 L DO 4887 4055 mt 4955 4012 L DA 4887 4022 mt 4899 4012 L 4884 4024 mt 4887 4022 L 4882 4025 mt 4884 4024 L 4880 4027 mt 4882 4025 L 4877 4029 mt 4880 4027 L 4876 4030 mt 4877 4029 L 4875 4031 mt 4876 4030 L DO 4873 3650 mt 4808 3668 L 4873 4064 mt 4887 4055 L 4871 4066 mt 4952 4015 L DA 4869 4035 mt 4956 3967 L DO 4860 4073 mt 4873 4064 L DA 4855 3822 mt 4776 3893 L DO 4846 4082 mt 4860 4073 L 4832 4091 mt 4846 4082 L 4830 4093 mt 4832 4091 L 4827 4095 mt 4830 4093 L 4824 4097 mt 4827 4095 L 4822 4098 mt 4824 4097 L 4821 4099 mt 4822 4098 L 4820 4099 mt 4821 4099 L 4819 4100 mt 4820 4099 L 4808 3668 mt 4746 3686 L 4790 4120 mt 4871 4066 L DA 4788 4096 mt 4869 4035 L 4776 3893 mt 4705 3965 L DO 4746 3686 mt 4685 3705 L DA 4717 4144 mt 4788 4096 L DO 4712 4172 mt 4790 4120 L DA 4705 3965 mt 4648 4035 L DO 4685 3705 mt 4625 3725 L DA 4660 4174 mt 4717 4144 L 4648 4035 mt 4609 4097 L DO 4637 4219 mt 4712 4172 L 4625 3725 mt 4557 3753 L DA 4619 4185 mt 4660 4174 L 4609 4097 mt 4592 4145 L 4596 4175 mt 4619 4185 L 4592 4145 mt 4596 4175 L DO 4567 4260 mt 4637 4219 L 4557 3753 mt 4487 3788 L 4508 4291 mt 4567 4260 L 4487 3788 mt 4415 3831 L 4453 4315 mt 4508 4291 L 4415 3831 mt 4341 3884 L 4402 4334 mt 4453 4315 L 4354 4347 mt 4402 4334 L 4341 3884 mt 4275 3942 L 4311 4356 mt 4354 4347 L 4275 3942 mt 4214 4005 L 4270 4360 mt 4311 4356 L 4233 4361 mt 4270 4360 L 4214 4005 mt 4163 4070 L 4199 4358 mt 4233 4361 L 4169 4351 mt 4199 4358 L 4163 4070 mt 4124 4133 L 4143 4341 mt 4169 4351 L 4124 4133 mt 4100 4189 L 4121 4327 mt 4143 4341 L 4105 4308 mt 4121 4327 L 4100 4189 mt 4089 4238 L 4092 4277 mt 4105 4308 L 4089 4238 mt 4092 4277 L gr DO 3658 3807 mt (y) s SO end eplot %%EndObject epage end showpage %%Trailer %%EOF %%EndDocument @endspecial 598 2600 a Fs(Figure)26 b(1.)31 b Fu(In)n(tegral)25 b(lines)e(of)g(the)i(v)n(elo)r(cit)n(y)f(\014eld)g(for)f Fe(Re)d Fu(=)g(50.)390 5165 y @beginspecial 67 @llx 199 @lly 566 @urx 589 @ury 3744 @rwi @setspecial %%BeginDocument: flow_Re1000.eps %!PS-Adobe-2.0 EPSF-1.2 %%Creator: MATLAB, The Mathworks, Inc. %%Title: /afs/lsa.umich.edu/user/n/p/npetrov/TURBULENCE/MATLABFILES/computeBeta/flow_Re1000.eps %%CreationDate: 08/04/2004 11:37:11 %%DocumentNeededFonts: Helvetica %%+ Helvetica-Oblique %%DocumentProcessColors: Cyan Magenta Yellow Black %%Pages: 1 %%BoundingBox: 67 199 566 589 %%EndComments %%BeginProlog % MathWorks dictionary /MathWorks 160 dict begin % definition operators /bdef {bind def} bind def /ldef {load def} bind def /xdef {exch def} bdef /xstore {exch store} bdef % operator abbreviations /c /clip ldef /cc /concat ldef /cp /closepath ldef /gr /grestore ldef /gs /gsave ldef /mt /moveto ldef /np /newpath ldef /cm /currentmatrix ldef /sm /setmatrix ldef /rm /rmoveto ldef /rl /rlineto ldef /s {show newpath} bdef /sc {setcmykcolor} bdef /sr /setrgbcolor ldef /sg /setgray ldef /w /setlinewidth ldef /j /setlinejoin ldef /cap /setlinecap ldef /rc {rectclip} bdef /rf {rectfill} bdef % page state control /pgsv () def /bpage {/pgsv save def} bdef /epage {pgsv restore} bdef /bplot /gsave ldef /eplot {stroke grestore} bdef % orientation switch /portraitMode 0 def /landscapeMode 1 def /rotateMode 2 def % coordinate system mappings /dpi2point 0 def % font control /FontSize 0 def /FMS {/FontSize xstore findfont [FontSize 0 0 FontSize neg 0 0] makefont setfont} bdef /reencode {exch dup where {pop load} {pop StandardEncoding} ifelse exch dup 3 1 roll findfont dup length dict begin { 1 index /FID ne {def}{pop pop} ifelse } forall /Encoding exch def currentdict end definefont pop} bdef /isroman {findfont /CharStrings get /Agrave known} bdef /FMSR {3 1 roll 1 index dup isroman {reencode} {pop pop} ifelse exch FMS} bdef /csm {1 dpi2point div -1 dpi2point div scale neg translate dup landscapeMode eq {pop -90 rotate} {rotateMode eq {90 rotate} if} ifelse} bdef % line types: solid, dotted, dashed, dotdash /SO { [] 0 setdash } bdef /DO { [.5 dpi2point mul 4 dpi2point mul] 0 setdash } bdef /DA { [6 dpi2point mul] 0 setdash } bdef /DD { [.5 dpi2point mul 4 dpi2point mul 6 dpi2point mul 4 dpi2point mul] 0 setdash } bdef % macros for lines and objects /L {lineto stroke} bdef /MP {3 1 roll moveto 1 sub {rlineto} repeat} bdef /AP {{rlineto} repeat} bdef /PDlw -1 def /W {/PDlw currentlinewidth def setlinewidth} def /PP {closepath eofill} bdef /DP {closepath stroke} bdef /MR {4 -2 roll moveto dup 0 exch rlineto exch 0 rlineto neg 0 exch rlineto closepath} bdef /FR {MR stroke} bdef /PR {MR fill} bdef /L1i {{currentfile picstr readhexstring pop} image} bdef /tMatrix matrix def /MakeOval {newpath tMatrix currentmatrix pop translate scale 0 0 1 0 360 arc tMatrix setmatrix} bdef /FO {MakeOval stroke} bdef /PO {MakeOval fill} bdef /PD {currentlinewidth 2 div 0 360 arc fill PDlw -1 eq not {PDlw w /PDlw -1 def} if} def /FA {newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arc tMatrix setmatrix stroke} bdef /PA {newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arc closepath tMatrix setmatrix fill} bdef /FAn {newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arcn tMatrix setmatrix stroke} bdef /PAn {newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arcn closepath tMatrix setmatrix fill} bdef /vradius 0 def /hradius 0 def /lry 0 def /lrx 0 def /uly 0 def /ulx 0 def /rad 0 def /MRR {/vradius xdef /hradius xdef /lry xdef /lrx xdef /uly xdef /ulx xdef newpath tMatrix currentmatrix pop ulx hradius add uly vradius add translate hradius vradius scale 0 0 1 180 270 arc tMatrix setmatrix lrx hradius sub uly vradius add translate hradius vradius scale 0 0 1 270 360 arc tMatrix setmatrix lrx hradius sub lry vradius sub translate hradius vradius scale 0 0 1 0 90 arc tMatrix setmatrix ulx hradius add lry vradius sub translate hradius vradius scale 0 0 1 90 180 arc tMatrix setmatrix closepath} bdef /FRR {MRR stroke } bdef /PRR {MRR fill } bdef /MlrRR {/lry xdef /lrx xdef /uly xdef /ulx xdef /rad lry uly sub 2 div def newpath tMatrix currentmatrix pop ulx rad add uly rad add translate rad rad scale 0 0 1 90 270 arc tMatrix setmatrix lrx rad sub lry rad sub translate rad rad scale 0 0 1 270 90 arc tMatrix setmatrix closepath} bdef /FlrRR {MlrRR stroke } bdef /PlrRR {MlrRR fill } bdef /MtbRR {/lry xdef /lrx xdef /uly xdef /ulx xdef /rad lrx ulx sub 2 div def newpath tMatrix currentmatrix pop ulx rad add uly rad add translate rad rad scale 0 0 1 180 360 arc tMatrix setmatrix lrx rad sub lry rad sub translate rad rad scale 0 0 1 0 180 arc tMatrix setmatrix closepath} bdef /FtbRR {MtbRR stroke } bdef /PtbRR {MtbRR fill } bdef /stri 6 array def /dtri 6 array def /smat 6 array def /dmat 6 array def /tmat1 6 array def /tmat2 6 array def /dif 3 array def /asub {/ind2 exch def /ind1 exch def dup dup ind1 get exch ind2 get sub exch } bdef /tri_to_matrix { 2 0 asub 3 1 asub 4 0 asub 5 1 asub dup 0 get exch 1 get 7 -1 roll astore } bdef /compute_transform { dmat dtri tri_to_matrix tmat1 invertmatrix smat stri tri_to_matrix tmat2 concatmatrix } bdef /ds {stri astore pop} bdef /dt {dtri astore pop} bdef /db {2 copy /cols xdef /rows xdef mul dup string currentfile exch readhexstring pop /bmap xdef pop pop} bdef /it {gs np dtri aload pop moveto lineto lineto cp c cols rows 8 compute_transform {bmap} image gr}bdef /il {newpath moveto lineto stroke}bdef currentdict end def %%EndProlog %%BeginSetup MathWorks begin 0 cap end %%EndSetup %%Page: 1 1 %%BeginPageSetup %%PageBoundingBox: 67 199 566 589 MathWorks begin bpage %%EndPageSetup %%BeginObject: obj1 bplot /dpi2point 12 def portraitMode 0216 7344 csm 588 274 5995 4681 MR c np 91 dict begin %Colortable dictionary /c0 { 0 0 0 sr} bdef /c1 { 1 1 1 sr} bdef /c2 { 1 0 0 sr} bdef /c3 { 0 1 0 sr} bdef /c4 { 0 0 1 sr} bdef /c5 { 1 1 0 sr} bdef /c6 { 1 0 1 sr} bdef /c7 { 0 1 1 sr} bdef c0 1 j 1 sg 0 0 6917 5186 PR 6 w 0 1783 2263 0 0 -1783 898 2172 4 MP PP -2263 0 0 1783 2263 0 0 -1783 898 2172 5 MP stroke 4 w DO SO 6 w 0 sg 898 2172 mt 3161 2172 L 898 389 mt 3161 389 L 898 2172 mt 898 389 L 3161 2172 mt 3161 389 L 898 2172 mt 3161 2172 L 898 2172 mt 898 389 L 1104 2172 mt 1104 2149 L 1104 389 mt 1104 411 L %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 120 FMSR 1071 2317 mt (0) s 1790 2172 mt 1790 2149 L 1790 389 mt 1790 411 L 1757 2317 mt (1) s 2475 2172 mt 2475 2149 L 2475 389 mt 2475 411 L 2442 2317 mt (2) s 3161 2172 mt 3161 2149 L 3161 389 mt 3161 411 L 3128 2317 mt (3) s 898 2172 mt 921 2172 L 3161 2172 mt 3138 2172 L 798 2216 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mt 4485 4096 L 4449 4065 mt 4466 4082 L 4442 3894 mt 4426 3958 L 4436 4044 mt 4449 4065 L 4432 4036 mt 4436 4044 L 4429 4026 mt 4432 4036 L 4427 4017 mt 4429 4026 L 4426 3958 mt 4424 3971 L 4425 4007 mt 4427 4017 L 4424 3971 mt 4424 3996 L 4424 3996 mt 4425 4007 L gr 3609 3844 mt (y) s SO end eplot %%EndObject epage end showpage %%Trailer %%EOF %%EndDocument @endspecial 598 5327 a Fs(Figure)26 b(2.)31 b Fu(In)n(tegral)25 b(lines)e(of)g(the)i(v)n(elo)r(cit)n(y)f(\014eld)g(for)f Fe(Re)d Fu(=)g(1000.)p eop %%Page: 10 10 10 9 bop 0 -100 a Fo(V)-6 b(ariational)31 b(b)l(ounds)f(on)g(the)g (ener)l(gy)g(dissip)l(ation)h(r)l(ate)f(in)g(b)l(o)l(dy-for)l(c)l(e)l (d)h(she)l(ar)g(\015ow)1117 b Fn(10)390 2339 y @beginspecial 19 @llx 211 @lly 558 @urx 615 @ury 3744 @rwi @setspecial %%BeginDocument: figure-3d-Re-50.eps %!PS-Adobe-2.0 EPSF-1.2 %%Creator: MATLAB, The Mathworks, Inc. %%Title: /afs/lsa.umich.edu/user/n/p/npetrov/TURBULENCE/MATLABFILES/computeBeta/figure-3d-Re-50.eps %%CreationDate: 07/26/2004 14:28:38 %%DocumentNeededFonts: Helvetica %%+ Helvetica-Oblique %%DocumentProcessColors: Cyan Magenta Yellow Black %%Pages: 1 %%BoundingBox: 19 211 558 615 %%EndComments %%BeginProlog % MathWorks dictionary /MathWorks 160 dict begin % definition operators /bdef {bind def} bind def /ldef {load def} bind def /xdef {exch def} bdef /xstore {exch store} bdef % operator abbreviations /c /clip ldef /cc /concat ldef /cp /closepath ldef /gr /grestore ldef /gs /gsave ldef /mt /moveto ldef /np /newpath ldef /cm /currentmatrix ldef /sm /setmatrix ldef /rm /rmoveto ldef /rl /rlineto ldef /s {show newpath} bdef /sc {setcmykcolor} bdef /sr /setrgbcolor ldef /sg /setgray ldef /w /setlinewidth ldef /j /setlinejoin ldef /cap /setlinecap ldef /rc {rectclip} bdef /rf {rectfill} bdef % page state control /pgsv () def /bpage {/pgsv save def} bdef /epage {pgsv restore} bdef /bplot /gsave ldef /eplot {stroke grestore} bdef % orientation switch /portraitMode 0 def /landscapeMode 1 def /rotateMode 2 def % coordinate system mappings /dpi2point 0 def % font control /FontSize 0 def /FMS {/FontSize xstore findfont [FontSize 0 0 FontSize neg 0 0] makefont setfont} bdef /reencode {exch dup where {pop load} {pop StandardEncoding} ifelse exch dup 3 1 roll findfont dup length dict begin { 1 index /FID ne {def}{pop pop} ifelse } forall /Encoding exch def currentdict end definefont pop} bdef /isroman {findfont /CharStrings get /Agrave known} bdef /FMSR {3 1 roll 1 index dup isroman {reencode} {pop pop} ifelse exch FMS} bdef /csm {1 dpi2point div -1 dpi2point div scale neg translate dup landscapeMode eq {pop -90 rotate} {rotateMode eq {90 rotate} if} ifelse} bdef % line types: solid, dotted, dashed, dotdash /SO { [] 0 setdash } bdef /DO { [.5 dpi2point mul 4 dpi2point mul] 0 setdash } bdef /DA { [6 dpi2point mul] 0 setdash } bdef /DD { [.5 dpi2point mul 4 dpi2point mul 6 dpi2point mul 4 dpi2point mul] 0 setdash } bdef % macros for lines and objects /L {lineto stroke} bdef /MP {3 1 roll moveto 1 sub {rlineto} repeat} bdef /AP {{rlineto} repeat} bdef /PDlw -1 def /W {/PDlw currentlinewidth def setlinewidth} def /PP {closepath eofill} bdef /DP {closepath stroke} bdef /MR {4 -2 roll moveto dup 0 exch rlineto exch 0 rlineto neg 0 exch rlineto closepath} bdef /FR {MR stroke} bdef /PR {MR fill} bdef /L1i {{currentfile picstr readhexstring pop} image} bdef /tMatrix matrix def /MakeOval {newpath tMatrix currentmatrix pop translate scale 0 0 1 0 360 arc tMatrix setmatrix} bdef /FO {MakeOval stroke} bdef /PO {MakeOval fill} bdef /PD {currentlinewidth 2 div 0 360 arc fill PDlw -1 eq not {PDlw w /PDlw -1 def} if} def /FA {newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arc tMatrix setmatrix stroke} bdef /PA {newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arc closepath tMatrix setmatrix fill} bdef /FAn {newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arcn tMatrix setmatrix stroke} bdef /PAn {newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arcn closepath tMatrix setmatrix fill} bdef /vradius 0 def /hradius 0 def /lry 0 def /lrx 0 def /uly 0 def /ulx 0 def /rad 0 def /MRR {/vradius xdef /hradius xdef /lry xdef /lrx xdef /uly xdef /ulx xdef newpath tMatrix currentmatrix pop ulx hradius add uly vradius add translate hradius vradius scale 0 0 1 180 270 arc tMatrix setmatrix lrx hradius sub uly vradius add translate hradius vradius scale 0 0 1 270 360 arc tMatrix setmatrix lrx hradius sub lry vradius sub translate hradius vradius scale 0 0 1 0 90 arc tMatrix setmatrix ulx hradius add lry vradius sub translate hradius vradius scale 0 0 1 90 180 arc tMatrix setmatrix closepath} bdef /FRR {MRR stroke } bdef /PRR {MRR fill } bdef /MlrRR {/lry xdef /lrx xdef /uly xdef /ulx xdef /rad lry uly sub 2 div def newpath tMatrix currentmatrix pop ulx rad add uly rad add translate rad rad scale 0 0 1 90 270 arc tMatrix setmatrix lrx rad sub lry rad sub translate rad rad scale 0 0 1 270 90 arc tMatrix setmatrix closepath} bdef /FlrRR {MlrRR stroke } bdef /PlrRR {MlrRR fill } bdef /MtbRR {/lry xdef /lrx xdef /uly xdef /ulx xdef /rad lrx ulx sub 2 div def newpath tMatrix currentmatrix pop ulx rad add uly rad add translate rad rad scale 0 0 1 180 360 arc tMatrix setmatrix lrx rad sub lry rad sub translate rad rad scale 0 0 1 0 180 arc tMatrix setmatrix closepath} bdef /FtbRR {MtbRR stroke } bdef /PtbRR {MtbRR fill } bdef /stri 6 array def /dtri 6 array def /smat 6 array def /dmat 6 array def /tmat1 6 array def /tmat2 6 array def /dif 3 array def /asub {/ind2 exch def /ind1 exch def dup dup ind1 get exch ind2 get sub exch } bdef /tri_to_matrix { 2 0 asub 3 1 asub 4 0 asub 5 1 asub dup 0 get exch 1 get 7 -1 roll astore } bdef /compute_transform { dmat dtri tri_to_matrix tmat1 invertmatrix smat stri tri_to_matrix tmat2 concatmatrix } bdef /ds {stri astore pop} bdef /dt {dtri astore pop} bdef /db {2 copy /cols xdef /rows xdef mul dup string currentfile exch readhexstring pop /bmap xdef pop pop} bdef /it {gs np dtri aload pop moveto lineto lineto cp c cols rows 8 compute_transform {bmap} image gr}bdef /il {newpath moveto lineto stroke}bdef currentdict end def %%EndProlog %%BeginSetup MathWorks begin 0 cap end %%EndSetup %%Page: 1 1 %%BeginPageSetup %%PageBoundingBox: 19 211 558 615 MathWorks begin bpage %%EndPageSetup %%BeginObject: obj1 bplot /dpi2point 12 def portraitMode 0216 7344 csm 16 -47 6465 4850 MR c np 91 dict begin %Colortable dictionary /c0 { 0 0 0 sr} bdef /c1 { 1 1 1 sr} bdef /c2 { 1 0 0 sr} bdef /c3 { 0 1 0 sr} bdef /c4 { 0 0 1 sr} bdef /c5 { 1 1 0 sr} bdef /c6 { 1 0 1 sr} bdef /c7 { 0 1 1 sr} bdef c0 1 j 1 sg 0 0 6917 5186 PR 6 w -2036 -936 -3324 574 2037 936 4222 3105 4 MP PP 3323 -574 -2036 -936 -3324 574 2037 936 4222 3105 5 MP stroke 0 2717 2037 935 0 -2716 4222 3105 4 MP PP -2037 -936 0 2717 2037 935 0 -2716 4222 3105 5 MP stroke 0 2717 -3323 573 0 -2716 4222 3105 4 MP PP 3323 -574 0 2717 -3323 573 0 -2716 4222 3105 5 MP stroke 4 w DO 0 sg 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3760 3 MP PP -27 5 10 5 2007 3755 3 MP PP c55 10 52 -27 14 2017 2080 3 MP PP c43 -27 14 10 51 2007 2029 3 MP PP c71 -26 5 10 5 2006 3844 3 MP PP 10 5 -26 5 2016 3849 3 MP PP c42 10 44 -26 26 2016 2806 3 MP PP c24 -26 26 10 44 2006 2762 3 MP PP c71 10 5 -27 4 2016 3937 3 MP PP -27 4 10 5 2006 3932 3 MP PP c8 10 27 -27 24 2016 3417 3 MP PP c68 -27 24 10 29 2006 3388 3 MP PP c71 10 4 -26 5 2015 4023 3 MP PP -26 5 10 5 2005 4018 3 MP PP -26 4 10 6 2005 3699 3 MP PP 10 6 -26 4 2015 3705 3 MP PP c40 10 55 -26 4 2015 1632 3 MP PP c71 -27 4 11 5 2004 4104 3 MP PP 10 5 -27 4 2015 4109 3 MP PP -27 5 11 5 2004 3790 3 MP PP 10 5 -27 5 2015 3795 3 MP PP c16 -27 20 11 49 2004 2316 3 MP PP c39 10 49 -27 20 2015 2365 3 MP PP c71 -27 4 10 5 2004 3879 3 MP PP 11 5 -27 4 2014 3884 3 MP PP c60 11 39 -27 27 2014 3066 3 MP PP c47 -27 27 10 39 2004 3027 3 MP PP c71 10 5 -27 5 2014 3970 3 MP PP -27 5 11 4 2003 3966 3 MP PP c69 10 18 -26 18 2013 3581 3 MP PP c66 -26 18 10 20 2003 3561 3 MP PP c71 -27 5 10 4 2003 4052 3 MP PP 11 5 -27 5 2013 4056 3 MP PP 11 5 -27 5 2013 3740 3 MP PP -27 5 10 5 2003 3735 3 MP PP c19 11 53 -27 11 2013 1912 3 MP PP c30 -27 11 10 53 2003 1859 3 MP PP c71 -26 4 10 5 2002 3825 3 MP PP 10 5 -26 4 2012 3830 3 MP PP c58 10 46 -26 24 2012 2647 3 MP PP c52 -26 24 10 47 2002 2600 3 MP PP c71 10 5 -27 5 2012 3917 3 MP PP -27 5 10 4 2002 3913 3 MP PP c61 10 31 -27 26 2012 3300 3 MP PP c49 -27 26 10 34 2002 3266 3 MP PP c71 -26 5 10 5 2001 3999 3 MP PP 10 4 -26 5 2011 4004 3 MP PP -26 7 10 10 2001 3671 3 MP PP 10 6 -26 7 2011 3681 3 MP PP 10 5 -27 4 2011 4090 3 MP PP -27 4 10 5 2001 4085 3 MP PP 10 5 -27 5 2011 3775 3 MP PP -27 5 11 5 2000 3770 3 MP PP c37 10 51 -27 17 2011 2197 3 MP PP c26 -27 17 11 51 2000 2146 3 MP PP c71 10 5 -26 5 2010 3864 3 MP PP -26 5 10 5 2000 3859 3 MP PP c62 -26 26 10 42 2000 2876 3 MP PP c64 10 42 -26 26 2010 2918 3 MP PP c71 10 5 -27 5 2010 3951 3 MP PP -27 5 11 5 1999 3946 3 MP PP c57 10 24 -27 21 2010 3494 3 MP PP c15 -27 21 11 26 1999 3468 3 MP PP c71 11 5 -27 5 2009 4037 3 MP PP -27 5 10 5 1999 4032 3 MP PP 11 6 -27 4 2009 3720 3 MP PP -27 4 10 5 1999 3715 3 MP PP c28 -27 6 10 54 1999 1691 3 MP PP c36 11 55 -27 6 2009 1745 3 MP PP c71 10 5 -26 5 2008 3810 3 MP PP -26 5 10 5 1998 3805 3 MP PP c13 10 49 -26 21 2008 2483 3 MP PP c54 -26 21 10 49 1998 2434 3 MP PP c71 10 5 -27 5 2008 3898 3 MP PP -27 5 10 5 1998 3893 3 MP PP c9 10 36 -27 27 2008 3169 3 MP PP c67 -27 27 10 37 1998 3132 3 MP PP c71 -26 4 10 5 1997 3980 3 MP PP 10 5 -26 4 2007 3985 3 MP PP c70 -26 14 10 16 1997 3617 3 MP PP 10 13 -26 14 2007 3633 3 MP PP c71 -27 4 10 5 1997 4066 3 MP PP 10 5 -27 4 2007 4071 3 MP PP -27 5 10 5 1997 3750 3 MP PP 10 5 -27 5 2007 3755 3 MP PP c43 10 53 -27 12 2007 2029 3 MP PP c20 -27 12 10 53 1997 1976 3 MP PP c71 10 5 -26 5 2006 3844 3 MP PP -26 5 10 5 1996 3839 3 MP PP c12 -26 25 10 45 1996 2717 3 MP PP c24 10 45 -26 25 2006 2762 3 MP PP c71 10 4 -27 5 2006 3932 3 MP PP -27 5 11 5 1995 3927 3 MP PP c65 -27 24 11 31 1995 3357 3 MP PP c68 10 29 -27 24 2006 3388 3 MP PP c71 -27 5 10 5 1995 4013 3 MP PP 11 5 -27 5 2005 4018 3 MP PP -27 5 10 5 1995 3694 3 MP PP 11 5 -27 5 2005 3699 3 MP PP 10 5 -26 4 2004 4104 3 MP PP -26 4 10 5 1994 4099 3 MP PP -26 5 10 5 1994 3785 3 MP PP 10 5 -26 5 2004 3790 3 MP PP c16 10 51 -26 18 2004 2316 3 MP PP c14 -26 18 10 51 1994 2265 3 MP PP c71 10 5 -27 4 2004 3879 3 MP PP -27 4 10 5 1994 3874 3 MP PP c47 10 39 -27 27 2004 3027 3 MP PP c23 -27 27 10 41 1994 2986 3 MP PP c71 10 5 -26 4 2003 3966 3 MP PP -26 4 10 5 1993 3961 3 MP PP c66 10 19 -26 19 2003 3561 3 MP PP -26 19 10 22 1993 3539 3 MP PP c71 -27 4 10 5 1993 4047 3 MP PP 10 5 -27 4 2003 4052 3 MP PP -27 5 10 5 1993 3730 3 MP PP 10 5 -27 5 2003 3735 3 MP PP c30 10 54 -27 10 2003 1859 3 MP PP c22 -27 10 10 53 1993 1806 3 MP PP c71 -26 4 10 5 1992 3820 3 MP PP 10 5 -26 4 2002 3825 3 MP PP c34 -26 23 10 47 1992 2553 3 MP PP c52 10 48 -26 23 2002 2600 3 MP PP c71 -27 4 11 5 1991 3908 3 MP PP 10 5 -27 4 2002 3913 3 MP PP c49 10 34 -27 26 2002 3266 3 MP PP c18 -27 26 11 34 1991 3232 3 MP PP c71 11 5 -27 5 2001 3999 3 MP PP -27 5 10 5 1991 3994 3 MP PP 11 8 -27 9 2001 3671 3 MP PP c70 -27 9 10 11 1991 3660 3 MP PP c71 10 5 -27 4 2001 4085 3 MP PP -27 4 11 5 1990 4080 3 MP PP 10 5 -26 5 2000 3770 3 MP PP -26 5 10 5 1990 3765 3 MP PP c26 10 52 -26 16 2000 2146 3 MP PP c55 -26 16 10 52 1990 2094 3 MP PP c71 -27 5 10 5 1990 3854 3 MP PP 11 5 -27 5 2000 3859 3 MP PP c62 11 43 -27 25 2000 2876 3 MP PP c56 -27 25 10 44 1990 2832 3 MP PP c71 -26 5 10 5 1989 3941 3 MP PP 10 5 -26 5 1999 3946 3 MP PP c15 10 25 -26 22 1999 3468 3 MP PP c8 -26 22 10 27 1989 3441 3 MP PP c71 10 5 -27 5 1999 4032 3 MP PP -27 5 10 4 1989 4028 3 MP PP 10 5 -27 4 1999 3715 3 MP PP -27 4 10 6 1989 3709 3 MP PP c28 10 55 -27 5 1999 1691 3 MP PP c40 -27 5 10 55 1989 1636 3 MP PP c71 -26 5 10 5 1988 3800 3 MP PP 10 5 -26 5 1998 3805 3 MP PP c54 10 49 -26 21 1998 2434 3 MP PP c39 -26 21 10 49 1988 2385 3 MP PP c71 10 5 -27 5 1998 3893 3 MP PP -27 5 11 5 1987 3888 3 MP PP c63 -27 26 11 39 1987 3093 3 MP PP c67 10 38 -27 26 1998 3132 3 MP PP c71 -26 5 10 5 1987 3975 3 MP PP 10 4 -26 5 1997 3980 3 MP PP c70 10 15 -26 15 1997 3617 3 MP PP c69 -26 15 10 18 1987 3599 3 MP PP c71 10 5 -27 4 1997 4066 3 MP PP -27 4 11 5 1986 4061 3 MP PP -27 5 11 5 1986 3745 3 MP PP 10 5 -27 5 1997 3750 3 MP PP c20 10 53 -27 12 1997 1976 3 MP PP c19 -27 12 11 53 1986 1923 3 MP PP c71 -27 5 10 5 1986 3834 3 MP PP 11 5 -27 5 1996 3839 3 MP PP c11 -27 24 10 46 1986 2671 3 MP PP c12 11 46 -27 24 1996 2717 3 MP PP c71 10 5 -26 5 1995 3927 3 MP PP -26 5 10 5 1985 3922 3 MP PP c65 10 30 -26 25 1995 3357 3 MP PP -26 25 10 31 1985 3326 3 MP PP c71 -27 5 10 4 1985 4009 3 MP PP 10 5 -27 5 1995 4013 3 MP PP -27 5 10 6 1985 3688 3 MP PP 10 5 -27 5 1995 3694 3 MP PP 10 4 -26 5 1994 4099 3 MP PP -26 5 10 5 1984 4094 3 MP PP -26 5 10 5 1984 3780 3 MP PP 10 5 -26 5 1994 3785 3 MP PP c53 -26 18 10 51 1984 2214 3 MP PP c14 10 51 -26 18 1994 2265 3 MP PP c71 10 5 -27 4 1994 3874 3 MP PP -27 4 10 5 1984 3869 3 MP PP c23 10 41 -27 27 1994 2986 3 MP PP c10 -27 27 10 42 1984 2944 3 MP PP c71 10 5 -26 4 1993 3961 3 MP PP -26 4 10 5 1983 3956 3 MP PP c66 10 21 -26 20 1993 3539 3 MP PP c57 -26 20 10 24 1983 3515 3 MP PP c71 10 5 -27 4 1993 4047 3 MP PP -27 4 11 5 1982 4042 3 MP PP 10 6 -27 4 1993 3730 3 MP PP -27 4 11 6 1982 3724 3 MP PP c22 10 55 -27 8 1993 1806 3 MP PP c36 -27 8 11 55 1982 1751 3 MP PP c71 -27 4 10 5 1982 3815 3 MP PP 11 5 -27 4 1992 3820 3 MP PP c13 -27 22 10 49 1982 2504 3 MP PP c34 11 48 -27 22 1992 2553 3 MP PP c71 -26 4 10 5 1981 3903 3 MP PP 10 5 -26 4 1991 3908 3 MP PP c9 -26 26 10 36 1981 3196 3 MP PP c18 10 34 -26 26 1991 3232 3 MP PP c71 -27 5 10 5 1981 3989 3 MP PP 10 5 -27 5 1991 3994 3 MP PP c70 -27 10 10 13 1981 3647 3 MP PP 10 10 -27 10 1991 3660 3 MP PP c71 -26 5 10 5 1980 4075 3 MP PP 10 4 -26 5 1990 4080 3 MP PP -26 5 10 5 1980 3760 3 MP PP 10 5 -26 5 1990 3765 3 MP PP c43 -26 14 10 53 1980 2041 3 MP PP c55 10 54 -26 14 1990 2094 3 MP PP c71 10 5 -27 5 1990 3854 3 MP PP -27 5 10 5 1980 3849 3 MP PP c42 -27 25 10 45 1980 2787 3 MP PP c56 10 44 -27 25 1990 2832 3 MP PP c71 -26 5 10 4 1979 3937 3 MP PP 10 5 -26 5 1989 3941 3 MP PP c8 10 26 -26 23 1989 3441 3 MP PP -26 23 10 29 1979 3412 3 MP PP c71 10 5 -27 4 1989 4028 3 MP PP -27 4 11 5 1978 4023 3 MP PP -27 5 11 5 1978 3704 3 MP PP 10 5 -27 5 1989 3709 3 MP PP c40 10 57 -27 3 1989 1636 3 MP PP c71 11 6 -27 4 1988 3800 3 MP PP -27 4 10 5 1978 3795 3 MP PP c27 -27 19 10 51 1978 2334 3 MP PP c39 11 51 -27 19 1988 2385 3 MP PP c71 -26 5 10 5 1977 3883 3 MP PP 10 5 -26 5 1987 3888 3 MP PP c63 10 38 -26 27 1987 3093 3 MP PP c60 -26 27 10 39 1977 3054 3 MP PP c71 11 5 -27 5 1987 3975 3 MP PP -27 5 10 5 1977 3970 3 MP PP c69 -27 16 10 19 1977 3580 3 MP PP 11 17 -27 16 1987 3599 3 MP PP c71 -26 5 10 5 1976 4056 3 MP PP 10 4 -26 5 1986 4061 3 MP PP -26 4 10 5 1976 3740 3 MP PP 10 6 -26 4 1986 3745 3 MP PP c19 10 55 -26 10 1986 1923 3 MP PP c45 -26 10 10 54 1976 1869 3 MP PP c71 10 5 -27 5 1986 3834 3 MP PP -27 5 10 5 1976 3829 3 MP PP c52 -27 24 10 48 1976 2623 3 MP PP c11 10 46 -27 24 1986 2671 3 MP PP c71 -26 5 10 5 1975 3917 3 MP PP 10 5 -26 5 1985 3922 3 MP PP c65 10 31 -26 25 1985 3326 3 MP PP c61 -26 25 10 34 1975 3292 3 MP PP c71 -27 4 11 5 1974 4004 3 MP PP 10 5 -27 4 1985 4009 3 MP PP -27 5 11 8 1974 3680 3 MP PP 10 6 -27 5 1985 3688 3 MP PP 10 5 -26 5 1984 4094 3 MP PP -26 5 10 5 1974 4089 3 MP PP 11 6 -27 4 1984 3780 3 MP PP -27 4 10 5 1974 3775 3 MP PP c53 11 53 -27 16 1984 2214 3 MP PP c26 -27 16 10 52 1974 2162 3 MP PP c71 10 5 -27 4 1984 3869 3 MP PP -27 4 11 5 1973 3864 3 MP PP c10 10 42 -27 27 1984 2944 3 MP PP c64 -27 27 11 43 1973 2901 3 MP PP c71 -27 4 10 5 1973 3951 3 MP PP 11 5 -27 4 1983 3956 3 MP PP c57 11 23 -27 21 1983 3515 3 MP PP -27 21 10 25 1973 3490 3 MP PP c71 10 5 -26 4 1982 4042 3 MP PP -26 4 10 5 1972 4037 3 MP PP -26 5 10 5 1972 3719 3 MP PP 10 5 -26 5 1982 3724 3 MP PP c28 -26 7 10 55 1972 1696 3 MP PP c36 10 56 -26 7 1982 1751 3 MP PP c71 -27 4 10 5 1972 3810 3 MP PP 10 5 -27 4 1982 3815 3 MP PP c59 -27 22 10 49 1972 2455 3 MP PP c13 10 49 -27 22 1982 2504 3 MP PP c71 10 5 -26 4 1981 3903 3 MP PP -26 4 10 5 1971 3898 3 MP PP c67 -26 26 10 38 1971 3158 3 MP PP c9 10 36 -26 26 1981 3196 3 MP PP c71 10 5 -27 5 1981 3989 3 MP PP -27 5 10 4 1971 3985 3 MP PP c70 10 11 -27 12 1981 3647 3 MP PP -27 12 10 15 1971 3632 3 MP PP c71 10 5 -26 5 1980 4075 3 MP PP -26 5 10 5 1970 4070 3 MP PP 10 6 -26 4 1980 3760 3 MP PP -26 4 10 5 1970 3755 3 MP PP c43 10 54 -26 13 1980 2041 3 MP PP c31 -26 13 10 53 1970 1988 3 MP PP c71 10 5 -27 5 1980 3849 3 MP PP -27 5 11 5 1969 3844 3 MP PP c12 -27 25 11 46 1969 2741 3 MP PP c42 10 45 -27 25 1980 2787 3 MP PP c71 -27 4 10 5 1969 3932 3 MP PP 11 5 -27 4 1979 3937 3 MP PP c8 11 28 -27 24 1979 3412 3 MP PP c68 -27 24 10 30 1969 3382 3 MP PP c71 10 5 -26 4 1978 4023 3 MP PP -26 4 10 5 1968 4018 3 MP PP 10 6 -26 4 1978 3704 3 MP PP -26 4 10 5 1968 3699 3 MP PP 10 5 -27 4 1978 3795 3 MP PP -27 4 10 5 1968 3790 3 MP PP c27 10 51 -27 19 1978 2334 3 MP PP c14 -27 19 10 51 1968 2283 3 MP PP c71 10 5 -26 5 1977 3883 3 MP PP -26 5 10 5 1967 3878 3 MP PP c60 10 40 -26 26 1977 3054 3 MP PP c47 -26 26 10 41 1967 3013 3 MP PP c71 10 5 -27 5 1977 3970 3 MP PP -27 5 10 5 1967 3965 3 MP PP c69 10 18 -27 17 1977 3580 3 MP PP c66 -27 17 10 21 1967 3559 3 MP PP c71 -26 5 10 5 1966 4051 3 MP PP 10 5 -26 5 1976 4056 3 MP PP -26 4 10 6 1966 3734 3 MP PP 10 5 -26 4 1976 3740 3 MP PP c22 -26 9 10 55 1966 1814 3 MP PP c45 10 55 -26 9 1976 1869 3 MP PP c71 10 5 -27 5 1976 3829 3 MP PP -27 5 11 5 1965 3824 3 MP PP c52 10 48 -27 24 1976 2623 3 MP PP c34 -27 24 11 48 1965 2575 3 MP PP c71 -27 5 10 5 1965 3912 3 MP PP 11 5 -27 5 1975 3917 3 MP PP c61 11 33 -27 26 1975 3292 3 MP PP c49 -27 26 10 34 1965 3258 3 MP PP c71 10 5 -26 4 1974 4004 3 MP PP -26 4 10 5 1964 3999 3 MP PP 10 6 -26 7 1974 3680 3 MP PP -26 7 10 10 1964 3670 3 MP PP 11 5 -27 5 1974 4089 3 MP PP -27 5 10 4 1964 4085 3 MP PP -27 4 10 5 1964 3770 3 MP PP 10 5 -27 4 1974 3775 3 MP PP c17 -27 15 10 54 1964 2108 3 MP PP c26 10 53 -27 15 1974 2162 3 MP PP c71 -26 4 10 5 1963 3859 3 MP PP 10 5 -26 4 1973 3864 3 MP PP c64 10 44 -26 26 1973 2901 3 MP PP c56 -26 26 10 44 1963 2857 3 MP PP c71 10 5 -27 4 1973 3951 3 MP PP -27 4 10 5 1963 3946 3 MP PP c15 -27 22 10 26 1963 3464 3 MP PP c57 10 24 -27 22 1973 3490 3 MP PP c71 10 4 -26 5 1972 4037 3 MP PP -26 5 10 5 1962 4032 3 MP PP 10 5 -26 5 1972 3719 3 MP PP -26 5 10 5 1962 3714 3 MP PP c28 10 57 -26 5 1972 1696 3 MP PP c40 -26 5 10 57 1962 1639 3 MP PP c71 -27 4 11 6 1961 3804 3 MP PP 10 5 -27 4 1972 3810 3 MP PP c59 10 51 -27 20 1972 2455 3 MP PP c54 -27 20 11 51 1961 2404 3 MP PP c71 11 5 -27 4 1971 3898 3 MP PP -27 4 10 5 1961 3893 3 MP PP c63 -27 27 10 38 1961 3120 3 MP PP c67 11 37 -27 27 1971 3158 3 MP PP c71 10 5 -27 4 1971 3985 3 MP PP -27 4 11 5 1960 3980 3 MP PP c70 10 13 -27 14 1971 3632 3 MP PP -27 14 11 17 1960 3615 3 MP PP c71 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Fn(13)390 2574 y @beginspecial 71 @llx 196 @lly 551 @urx 592 @ury 3744 @rwi @setspecial %%BeginDocument: data_scaling_large_re.eps %!PS-Adobe-3.0 %%Creator: MATLAB, The Mathworks, Inc. %%Title: data_scaling_large_re.eps %%CreationDate: 08/02/2004 16:16:31 %%DocumentNeededFonts: Helvetica %%+ Helvetica-Oblique %%DocumentProcessColors: Cyan Magenta Yellow Black %%LanguageLevel: 2 %%Pages: (atend) %%BoundingBox: (atend) %%EndComments %%BeginProlog % MathWorks dictionary /MathWorks 160 dict begin % definition operators /bdef {bind def} bind def /ldef {load def} bind def /xdef {exch def} bdef /xstore {exch store} bdef % operator abbreviations /c /clip ldef /cc /concat ldef /cp /closepath ldef /gr /grestore ldef /gs /gsave ldef /mt /moveto ldef /np /newpath ldef /cm /currentmatrix ldef /sm /setmatrix ldef /rm /rmoveto ldef /rl /rlineto ldef /s {show newpath} bdef /sc {setcmykcolor} bdef /sr /setrgbcolor ldef /sg /setgray ldef /w /setlinewidth ldef /j /setlinejoin ldef /cap /setlinecap ldef /rc {rectclip} bdef /rf {rectfill} bdef % page state control /pgsv () def /bpage {/pgsv save def} bdef /epage {pgsv restore} bdef /bplot /gsave ldef /eplot {stroke grestore} bdef % orientation switch /portraitMode 0 def /landscapeMode 1 def /rotateMode 2 def % coordinate system mappings /dpi2point 0 def % font control /FontSize 0 def /FMS {/FontSize xstore findfont [FontSize 0 0 FontSize neg 0 0] makefont setfont} bdef /reencode {exch dup where {pop load} {pop StandardEncoding} ifelse exch dup 3 1 roll findfont dup length dict begin { 1 index /FID ne {def}{pop pop} ifelse } forall /Encoding exch def currentdict end definefont pop} bdef /isroman {findfont /CharStrings get /Agrave known} bdef /FMSR {3 1 roll 1 index dup isroman {reencode} {pop pop} ifelse exch FMS} bdef /csm {1 dpi2point div -1 dpi2point div scale neg translate dup landscapeMode eq {pop -90 rotate} {rotateMode eq {90 rotate} if} ifelse} bdef % line types: solid, dotted, dashed, dotdash /SO { [] 0 setdash } bdef /DO { [.5 dpi2point mul 4 dpi2point mul] 0 setdash } bdef /DA { [6 dpi2point mul] 0 setdash } bdef /DD { [.5 dpi2point mul 4 dpi2point mul 6 dpi2point mul 4 dpi2point mul] 0 setdash } bdef % macros for lines and objects /L {lineto stroke} bdef /MP {3 1 roll moveto 1 sub {rlineto} repeat} bdef /AP {{rlineto} repeat} bdef /PDlw -1 def /W {/PDlw currentlinewidth def setlinewidth} def /PP {closepath eofill} bdef /DP {closepath stroke} bdef /MR {4 -2 roll moveto dup 0 exch rlineto exch 0 rlineto neg 0 exch rlineto closepath} bdef /FR {MR stroke} bdef /PR {MR fill} bdef /L1i {{currentfile picstr readhexstring pop} image} bdef /tMatrix matrix def /MakeOval {newpath tMatrix currentmatrix pop translate scale 0 0 1 0 360 arc tMatrix setmatrix} bdef /FO {MakeOval stroke} bdef /PO {MakeOval fill} bdef /PD {currentlinewidth 2 div 0 360 arc fill PDlw -1 eq not {PDlw w /PDlw -1 def} if} def /FA {newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arc tMatrix setmatrix stroke} bdef /PA {newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arc closepath tMatrix setmatrix fill} bdef /FAn {newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arcn tMatrix setmatrix stroke} bdef /PAn {newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arcn closepath tMatrix setmatrix fill} bdef /vradius 0 def /hradius 0 def /lry 0 def /lrx 0 def /uly 0 def /ulx 0 def /rad 0 def /MRR {/vradius xdef /hradius xdef /lry xdef /lrx xdef /uly xdef /ulx xdef newpath tMatrix currentmatrix pop ulx hradius add uly vradius add translate hradius vradius scale 0 0 1 180 270 arc tMatrix setmatrix lrx hradius sub uly vradius add translate hradius vradius scale 0 0 1 270 360 arc tMatrix setmatrix lrx hradius sub lry vradius sub translate hradius vradius scale 0 0 1 0 90 arc tMatrix setmatrix ulx hradius add lry vradius sub translate hradius vradius scale 0 0 1 90 180 arc tMatrix setmatrix closepath} bdef /FRR {MRR stroke } bdef /PRR {MRR fill } bdef /MlrRR {/lry xdef /lrx xdef /uly xdef /ulx xdef /rad lry uly sub 2 div def newpath tMatrix currentmatrix pop ulx rad add uly rad add translate rad rad scale 0 0 1 90 270 arc tMatrix setmatrix lrx rad sub lry rad sub translate rad rad scale 0 0 1 270 90 arc tMatrix setmatrix closepath} bdef /FlrRR {MlrRR stroke } bdef /PlrRR {MlrRR fill } bdef /MtbRR {/lry xdef /lrx xdef /uly xdef /ulx xdef /rad lrx ulx sub 2 div def newpath tMatrix currentmatrix pop ulx rad add uly rad add translate rad rad scale 0 0 1 180 360 arc tMatrix setmatrix lrx rad sub lry rad sub translate rad rad scale 0 0 1 0 180 arc tMatrix setmatrix closepath} bdef /FtbRR {MtbRR stroke } bdef /PtbRR {MtbRR fill } bdef /stri 6 array def /dtri 6 array def /smat 6 array def /dmat 6 array def /tmat1 6 array def /tmat2 6 array def /dif 3 array def /asub {/ind2 exch def /ind1 exch def dup dup ind1 get exch ind2 get sub exch } bdef /tri_to_matrix { 2 0 asub 3 1 asub 4 0 asub 5 1 asub dup 0 get exch 1 get 7 -1 roll astore } bdef 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1588 1920 L 1677 1887 mt 1727 1937 L 1727 1887 mt 1677 1937 L 1767 1941 mt 1817 1991 L 1817 1941 mt 1767 1991 L 1856 1990 mt 1906 2040 L 1906 1990 mt 1856 2040 L 1945 2032 mt 1995 2082 L 1995 2032 mt 1945 2082 L 2035 2072 mt 2085 2122 L 2085 2072 mt 2035 2122 L 2124 2106 mt 2174 2156 L 2174 2106 mt 2124 2156 L 2213 2136 mt 2263 2186 L 2263 2136 mt 2213 2186 L 2303 2164 mt 2353 2214 L 2353 2164 mt 2303 2214 L 2392 2214 mt 2442 2264 L 2442 2214 mt 2392 2264 L 2481 2240 mt 2531 2290 L 2531 2240 mt 2481 2290 L 2571 2276 mt 2621 2326 L 2621 2276 mt 2571 2326 L 2660 2313 mt 2710 2363 L 2710 2313 mt 2660 2363 L 2749 2346 mt 2799 2396 L 2799 2346 mt 2749 2396 L 2839 2378 mt 2889 2428 L 2889 2378 mt 2839 2428 L 2928 2422 mt 2978 2472 L 2978 2422 mt 2928 2472 L 3017 2443 mt 3067 2493 L 3067 2443 mt 3017 2493 L 3107 2482 mt 3157 2532 L 3157 2482 mt 3107 2532 L 3196 2518 mt 3246 2568 L 3246 2518 mt 3196 2568 L 3285 2549 mt 3335 2599 L 3335 2549 mt 3285 2599 L 3375 2584 mt 3425 2634 L 3425 2584 mt 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192 FMSR 3414 4917 mt (Re) s end eplot %%EndObject epage end showpage %%Trailer %%BoundingBox: 71 196 551 592 %%Pages: 001 %%EOF %%EndDocument @endspecial 598 2736 a Fs(Figure)26 b(6.)31 b Fu(P)n(o)n(w)n(er-la)n (w)23 b(b)r(eha)n(vior)h(of)g Fe(\014)18 b Fp(\000)1831 2709 y Fc(\031)1869 2688 y Fj(2)p 1796 2721 142 3 v 1796 2729 a Fb(p)p 1846 2729 92 3 v 41 x Fd(216)1947 2736 y Fu(,)23 b Fe(k)2029 2713 y Fb(\003)2088 2736 y Fu(and)h Fe(c)2256 2713 y Fb(\003)2315 2736 y Fu(vs.)g Fe(Re)f Fu(\(see)i(the)g(text\).)0 3023 y Fn(Multiplying)j(\(20\))f(b)n(y)h Fl(V)46 b Fn(and)28 b(in)n(tegrating)e(using)h(the)h(b)r(oundary)f (conditions)g(\(19\),)g(w)n(e)h(obtain)598 3099 y Fh(\034)660 3216 y Fl(V)727 3182 y Fm(2)783 3216 y Fn(+)896 3160 y(1)p 876 3197 84 4 v 876 3273 a Fl(k)922 3249 y Fm(2)969 3216 y Fl(V)1036 3182 y Fg(0)p Fm(2)1092 3099 y Fh(\035)1177 3216 y Fn(=)1275 3160 y Fl(E)1341 3130 y Fm(2)1378 3160 y Fw(h)p Fn(\011)1475 3130 y Fm(2)1512 3160 y Fl(V)1579 3130 y Fm(2)1616 3160 y 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(ener)l(gy)g(dissip)l(ation)h(r)l(ate)f(in)g(b)l(o)l(dy-for)l(c)l(e)l (d)h(she)l(ar)g(\015ow)1117 b Fn(14)390 2613 y @beginspecial 71 @llx 190 @lly 551 @urx 592 @ury 3744 @rwi @setspecial %%BeginDocument: plot_curves1.eps %!PS-Adobe-2.0 EPSF-1.2 %%Creator: MATLAB, The Mathworks, Inc. %%Title: /afs/lsa.umich.edu/user/n/p/npetrov/TURBULENCE/MATLABFILES/computeBeta/plot_curves1.eps %%CreationDate: 08/25/2004 14:20:42 %%DocumentNeededFonts: Helvetica %%+ Helvetica-Oblique %%DocumentProcessColors: Cyan Magenta Yellow Black %%Pages: 1 %%BoundingBox: 71 190 551 592 %%EndComments %%BeginProlog % MathWorks dictionary /MathWorks 160 dict begin % definition operators /bdef {bind def} bind def /ldef {load def} bind def /xdef {exch def} bdef /xstore {exch store} bdef % operator abbreviations /c /clip ldef /cc /concat ldef /cp /closepath ldef /gr /grestore ldef /gs /gsave ldef /mt /moveto ldef /np /newpath ldef /cm /currentmatrix ldef /sm /setmatrix ldef /rm /rmoveto ldef /rl /rlineto ldef /s {show newpath} bdef /sc {setcmykcolor} bdef /sr /setrgbcolor ldef /sg /setgray ldef /w /setlinewidth ldef /j /setlinejoin ldef /cap /setlinecap ldef /rc {rectclip} bdef /rf {rectfill} bdef % page state control /pgsv () def /bpage {/pgsv save def} bdef /epage {pgsv restore} bdef /bplot /gsave ldef /eplot {stroke grestore} bdef % orientation switch /portraitMode 0 def /landscapeMode 1 def /rotateMode 2 def % coordinate system mappings /dpi2point 0 def % font control /FontSize 0 def /FMS {/FontSize xstore findfont [FontSize 0 0 FontSize neg 0 0] makefont setfont} bdef /reencode {exch dup where {pop load} {pop StandardEncoding} ifelse exch dup 3 1 roll findfont dup length dict begin { 1 index /FID ne {def}{pop pop} ifelse } forall /Encoding exch def currentdict end definefont pop} bdef /isroman {findfont /CharStrings get /Agrave known} bdef /FMSR {3 1 roll 1 index dup isroman {reencode} {pop pop} ifelse exch FMS} bdef /csm {1 dpi2point div -1 dpi2point div scale neg translate dup landscapeMode eq {pop -90 rotate} {rotateMode eq {90 rotate} if} ifelse} bdef % line types: solid, dotted, dashed, dotdash /SO { [] 0 setdash } bdef /DO { [.5 dpi2point mul 4 dpi2point mul] 0 setdash } bdef /DA { [6 dpi2point mul] 0 setdash } bdef /DD { [.5 dpi2point mul 4 dpi2point mul 6 dpi2point mul 4 dpi2point mul] 0 setdash } bdef % macros for lines and objects /L {lineto stroke} bdef /MP {3 1 roll moveto 1 sub {rlineto} repeat} bdef /AP {{rlineto} repeat} bdef /PDlw -1 def /W {/PDlw currentlinewidth def setlinewidth} def /PP {closepath eofill} bdef /DP {closepath stroke} bdef /MR {4 -2 roll moveto dup 0 exch rlineto exch 0 rlineto neg 0 exch rlineto closepath} bdef /FR {MR stroke} bdef /PR {MR fill} bdef /L1i {{currentfile picstr readhexstring pop} image} bdef /tMatrix matrix def /MakeOval {newpath tMatrix currentmatrix pop translate scale 0 0 1 0 360 arc tMatrix setmatrix} bdef /FO {MakeOval stroke} bdef /PO {MakeOval fill} bdef /PD {currentlinewidth 2 div 0 360 arc fill PDlw -1 eq not {PDlw w /PDlw -1 def} if} def /FA {newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arc tMatrix setmatrix stroke} bdef /PA {newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arc closepath tMatrix setmatrix fill} bdef /FAn {newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arcn tMatrix setmatrix stroke} bdef /PAn {newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arcn closepath tMatrix setmatrix fill} bdef /vradius 0 def /hradius 0 def /lry 0 def /lrx 0 def /uly 0 def /ulx 0 def /rad 0 def /MRR {/vradius xdef /hradius xdef /lry xdef /lrx xdef /uly xdef /ulx xdef newpath tMatrix currentmatrix pop ulx hradius add uly vradius add translate hradius vradius scale 0 0 1 180 270 arc tMatrix setmatrix lrx hradius sub uly vradius add translate hradius vradius scale 0 0 1 270 360 arc tMatrix setmatrix lrx hradius sub lry vradius sub translate hradius vradius scale 0 0 1 0 90 arc tMatrix setmatrix ulx hradius add lry vradius sub translate hradius vradius scale 0 0 1 90 180 arc tMatrix setmatrix closepath} bdef /FRR {MRR stroke } bdef /PRR {MRR fill } bdef /MlrRR {/lry xdef /lrx xdef /uly xdef /ulx xdef /rad lry uly sub 2 div def newpath tMatrix currentmatrix pop ulx rad add uly rad add translate rad rad scale 0 0 1 90 270 arc tMatrix setmatrix lrx rad sub lry rad sub translate rad rad scale 0 0 1 270 90 arc tMatrix setmatrix closepath} bdef /FlrRR {MlrRR stroke } bdef /PlrRR {MlrRR fill } bdef /MtbRR {/lry xdef /lrx xdef /uly xdef /ulx xdef /rad lrx ulx sub 2 div def newpath tMatrix currentmatrix pop ulx rad add uly rad add translate rad rad scale 0 0 1 180 360 arc tMatrix setmatrix lrx rad sub lry rad sub translate rad rad scale 0 0 1 0 180 arc tMatrix setmatrix closepath} bdef /FtbRR {MtbRR stroke } bdef /PtbRR {MtbRR fill } bdef /stri 6 array def /dtri 6 array def /smat 6 array def /dmat 6 array def /tmat1 6 array def /tmat2 6 array def /dif 3 array def /asub {/ind2 exch def /ind1 exch def dup dup ind1 get exch ind2 get sub exch } bdef /tri_to_matrix { 2 0 asub 3 1 asub 4 0 asub 5 1 asub dup 0 get exch 1 get 7 -1 roll astore } bdef /compute_transform { dmat dtri tri_to_matrix tmat1 invertmatrix smat stri tri_to_matrix tmat2 concatmatrix } bdef /ds {stri astore pop} bdef /dt {dtri astore pop} bdef /db {2 copy /cols xdef /rows xdef mul dup string currentfile exch readhexstring pop /bmap xdef pop pop} bdef /it {gs np dtri aload pop moveto lineto lineto cp c cols rows 8 compute_transform {bmap} image gr}bdef /il {newpath moveto lineto stroke}bdef currentdict end def %%EndProlog %%BeginSetup MathWorks begin 0 cap end %%EndSetup %%Page: 1 1 %%BeginPageSetup %%PageBoundingBox: 71 190 551 592 MathWorks begin bpage %%EndPageSetup %%BeginObject: obj1 bplot /dpi2point 12 def portraitMode 0216 7344 csm 640 237 5757 4824 MR c np 91 dict begin %Colortable dictionary /c0 { 0 0 0 sr} bdef /c1 { 1 1 1 sr} bdef /c2 { 1 0 0 sr} bdef /c3 { 0 1 0 sr} bdef /c4 { 0 0 1 sr} bdef /c5 { 1 1 0 sr} 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L 4394 1730 mt 4344 1780 L gr DO 200 0 4269 1893 2 MP stroke SO 24 w 200 0 4269 2032 2 MP stroke 6 w gr end eplot %%EndObject epage end showpage %%Trailer %%EOF %%EndDocument @endspecial 598 2775 a Fs(Figure)26 b(7.)31 b Fu(Comparison)22 b(b)r(et)n(w)n(een)k(theoretical)f(results)e(and)h(DNS)g(data)h(\(same) e(sym)n(b)r(ols)f(as)i(in)f(Figure)h(5\).)598 3076 y Fw(h)p Fn(\010)690 3042 y Fg(0)713 3076 y Fn(\003)p Fw(i)k Fn(=)23 b Fl(\026)18 b Fw(\000)1105 3020 y Fl(E)5 b Fw(h)p Fn(\010)1263 2990 y Fg(0)1287 3020 y Fn(\011)1352 2990 y Fg(0)1374 3020 y Fw(i)p 1080 3057 352 4 v 1080 3145 a Fl(R)q(e)1183 3074 y Fh(p)p 1265 3074 167 4 v 1265 3145 a Fw(h)p Fn(\011)1362 3121 y Fm(2)1399 3145 y Fw(i)598 3374 y(h)p Fn(\011)695 3340 y Fg(0)718 3374 y Fn(\003)p Fw(i)23 b Fn(=)g Fw(h)p Fn(\010)1011 3340 y Fg(0)1034 3374 y Fn(\011)1099 3340 y Fg(0)1122 3374 y Fw(i)14 b Fl(\026)19 b Fw(\000)1380 3318 y Fl(E)5 b Fw(h)p Fn(\011)1543 3288 y Fg(0)p Fm(2)1599 3318 y Fw(i)p 1330 3355 352 4 v 1330 3443 a 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Fw(h)p Fn(\010)1042 4070 y Fg(0)1065 4100 y Fn(\011)1130 4070 y Fg(0)1153 4100 y Fw(i)p 838 4137 352 4 v 838 4225 a Fl(R)q(e)941 4154 y Fh(p)p 1023 4154 167 4 v 1023 4225 a Fw(h)p Fn(\011)1120 4201 y Fm(2)1157 4225 y Fw(i)1214 4156 y Fl(\026)18 b Fw(\000)1365 4039 y Fh(\022)1426 4156 y Fn(1)g(+)1588 4100 y Fl(E)1654 4070 y Fm(2)1691 4100 y Fw(h)p Fn(\011)1788 4070 y Fg(0)p Fm(2)1844 4100 y Fw(i)p 1579 4137 306 4 v 1579 4213 a Fl(R)q(e)1682 4189 y Fm(2)1719 4213 y Fw(h)p Fn(\011)1816 4189 y Fm(2)1853 4213 y Fw(i)1895 4039 y Fh(\023)1979 4156 y Fn(=)23 b(0)k Fl(:)0 4362 y Fn(The)h(\\ph)n(ysical")d(solution)i(of)h(this)g (equation)f(\(the)h(one)f(that)h(has)f(the)h(righ)n(t)f(b)r(eha)n(vior) f(in)i(the)g(limit)h Fl(R)q(e)22 b Fw(!)h(1)p Fn(\))28 b(is)598 4589 y Fl(\026)23 b Fn(=)f Fw(\000)868 4533 y Fn(1)p 833 4570 111 4 v 833 4587 a Fw(p)p 902 4587 42 4 v 68 x Fn(3)968 4439 y Fh(s)p 1051 4439 1185 4 v 150 x Fn(1)17 b(+)1305 4533 y Fl(E)1371 4509 y Fm(2)p 1203 4570 306 4 v 1203 4646 a Fl(R)q(e)1306 4622 y Fm(2)1343 4646 y Fw(h)p Fn(\011)1440 4622 y Fm(2)1477 4646 y Fw(i)1533 4472 y Fh(\022)1594 4589 y Fw(h)p Fn(\011)1691 4565 y Fg(0)p Fm(2)1748 4589 y Fw(i)h Fn(+)1891 4533 y Fw(h)p Fn(\010)1983 4509 y Fg(0)2007 4533 y Fn(\011)2072 4509 y Fg(0)2095 4533 y Fw(i)2127 4509 y Fm(2)p 1891 4570 273 4 v 2007 4646 a Fn(3)2174 4472 y Fh(\023)2254 4589 y Fn(+)2393 4533 y Fl(E)5 b Fw(h)p Fn(\010)2551 4503 y Fg(0)2574 4533 y Fn(\011)2639 4503 y Fg(0)2662 4533 y Fw(i)p 2347 4570 394 4 v 2347 4658 a Fn(3)p Fl(R)q(e)2492 4587 y Fh(p)p 2574 4587 167 4 v 2574 4658 a Fw(h)p Fn(\011)2671 4634 y Fm(2)2708 4658 y Fw(i)2778 4589 y Fl(:)0 4797 y Fn(Plugging)26 b(this)i(in)n(to)f(\(A.4\),)h(w)n(e)g(obtain)f(the)h (desired)f(expression)f(\(22\).)0 5022 y Fx(References)35 5183 y Fu([1])41 b(F.)26 b(H.)g(Busse.)53 b(The)27 b(optim)n(um)d (theory)k(of)e(turbulence.)54 b(In)27 b Fa(A)l(dvanc)l(es)i(in)f (Applie)l(d)i(Me)l(chanics,)f(V)-5 b(ol.)28 b(18)p Fu(,)g(pages)f (77{121.)h(Academic)234 5262 y(Press,)23 b(New)h(Y)-6 b(ork,)23 b(1978.)p eop %%Page: 15 15 15 14 bop 0 -100 a Fo(V)-6 b(ariational)31 b(b)l(ounds)f(on)g(the)g (ener)l(gy)g(dissip)l(ation)h(r)l(ate)f(in)g(b)l(o)l(dy-for)l(c)l(e)l (d)h(she)l(ar)g(\015ow)1117 b Fn(15)35 83 y Fu([2])41 b(S.)25 b(Childress,)g(R.)g(R.)g(Kersw)n(ell,)f(and)j(A.)d(D.)h(Gilb)r (ert.)51 b(Bounds)26 b(on)g(dissipation)f(for)g(Na)n(vier-Stok)n(es)h (\015o)n(w)g(with)g(Kolmogoro)n(v)f(forcing.)234 162 y Fa(Phys.)h(D)p Fu(,)d(158\(1-4\):105{128,)k(2001.)35 241 y([3])41 b(P)-6 b(.)30 b(Constan)n(tin)i(and)e(C.)g(R.)f(Do)r (ering.)60 b(V)-6 b(ariational)30 b(b)r(ounds)h(on)g(energy)g (dissipation)f(in)g(incompressible)f(\015o)n(ws.)h(I)r(I.)g(Channel)h (\015o)n(w.)234 320 y Fa(Phys.)26 b(R)l(ev.)f(E)h(\(3\))p Fu(,)e(51\(4,)h(part)f(A\):3192{3198,)h(1995.)35 399 y([4])41 b(P)-6 b(.)19 b(Constan)n(tin)i(and)f(C.)f(R.)g(Do)r(ering.)38 b(V)-6 b(ariational)20 b(b)r(ounds)g(on)g(energy)g(dissipation)g(in)f (incompressible)f(\015o)n(ws.)h(I)r(I)r(I.)h(Con)n(v)n(ection.)41 b Fa(Phys.)234 477 y(R)l(ev.)26 b(E)f(\(3\))p Fu(,)f (53\(6\):5957{5981,)j(1996.)35 556 y([5])41 b(P)-6 b(.)24 b(Constan)n(tin)h(and)f(C.)f(R.)g(Do)r(ering.)47 b(In\014nite)25 b(Prandtl)e(n)n(um)n(b)r(er)g(con)n(v)n(ection.)49 b Fa(J.)26 b(Statist.)f(Phys.)p Fu(,)f(94\(1-2\):159{172,)i(1999.)35 635 y([6])41 b(C.)29 b(R.)g(Do)r(ering)g(and)h(P)-6 b(.)29 b(Constan)n(tin.)59 b(Energy)30 b(dissipation)f(in)g(shear)h(driv)n(en) f(turbulence.)59 b Fa(Phys.)31 b(R)l(ev.)g(L)l(ett.)p Fu(,)e(69\(11\):1648{1651,)234 714 y(1992.)35 793 y([7])41 b(C.)27 b(R.)g(Do)r(ering)h(and)g(P)-6 b(.)27 b(Constan)n(tin.)56 b(V)-6 b(ariational)28 b(b)r(ounds)g(on)g(energy)h(dissipation)e(in)g (incompressible)g(\015o)n(ws:)39 b(shear)28 b(\015o)n(w.)55 b Fa(Phys.)234 872 y(R)l(ev.)26 b(E)f(\(3\))p Fu(,)f(49\(5,)h(part)f (A\):4087{4099,)h(1994.)35 951 y([8])41 b(C.)28 b(R.)h(Do)r(ering,)g (B.)f(Ec)n(khardt,)j(and)e(J.)g(Sc)n(h)n(umac)n(her.)57 b(Energy)30 b(dissipation)e(in)h(b)r(o)r(dy-forced)g(plane)g(shear)g (\015o)n(w.)57 b Fa(J.)31 b(Fluid)g(Me)l(ch.)p Fu(,)234 1029 y(494:275{284,)26 b(2003.)35 1108 y([9])41 b(C.)23 b(R.)g(Do)r(ering)h(and)g(C.)f(F)-6 b(oias.)47 b(Energy)24 b(dissipation)g(in)f(b)r(o)r(dy-forced)h(turbulence.)49 b Fa(J.)25 b(Fluid)i(Me)l(ch.)p Fu(,)c(467:289{306,)j(2002.)0 1187 y([10])41 b(C.)c(R.)f(Do)r(ering)h(and)h(J.)e(D.)h(Gibb)r(on.)74 b Fa(Applie)l(d)39 b(A)n(nalysis)g(of)f(the)g(Navier-Stokes)f (Equations)p Fu(.)74 b(Cam)n(bridge)36 b(T)-6 b(exts)38 b(in)f(Applied)234 1266 y(Mathematics.)24 b(Cam)n(bridge)e(Univ)n (ersit)n(y)i(Press,)f(Cam)n(bridge,)f(1995.)0 1345 y([11])41 b(C.)33 b(R.)f(Do)r(ering,)i(E.)f(A.)f(Spiegel,)j(and)e(R.)g(A.)f(W)-6 b(orthing.)66 b(Energy)33 b(dissipation)g(in)f(a)h(shear)g(la)n(y)n(er) g(with)g(suction.)66 b Fa(Phys.)34 b(Fluids)p Fu(,)234 1424 y(12\(8\):1955{1968,)27 b(2000.)0 1503 y([12])41 b(C.)23 b(R.)f(Do)r(ering)i(and)f(X.)g(W)-6 b(ang.)47 b(A)n(ttractor)24 b(dimension)e(estimates)h(for)g(t)n(w)n (o-dimensional)f(shear)h(\015o)n(ws.)46 b Fa(Phys.)26 b(D)p Fu(,)c(123\(1-4\):206{222,)234 1582 y(1998.)48 b(Nonlinear)24 b(w)n(a)n(v)n(es)g(and)g(solitons)g(in)f(ph)n(ysical)h (systems)f(\(Los)h(Alamos,)e(NM,)g(1997\).)0 1660 y([13])41 b(C.)17 b(F)-6 b(oias.)35 b(What)18 b(do)g(the)g(Na)n(vier-Stok)n(es)g (equations)h(tell)f(us)f(ab)r(out)i(turbulence?)48 b(In)18 b Fa(Harmonic)i(A)n(nalysis)h(and)f(Nonline)l(ar)h(Di\013er)l(ential) 234 1739 y(Equations)29 b(\(R)n(iverside,)g(CA,)e(1995\))p Fu(,)h(v)n(olume)e(208)h(of)f Fa(Contemp.)i(Math.)p Fu(,)f(pages)g (151{180.)g(Amer.)e(Math.)h(So)r(c.,)h(Pro)n(vidence,)g(RI,)234 1818 y(1997.)0 1897 y([14])41 b(C.)27 b(F)-6 b(oias,)28 b(O.)e(Manley)-6 b(,)29 b(R.)d(Rosa,)i(and)g(R.)f(T)-6 b(emam.)52 b Fa(Navier-Stokes)28 b(Equations)i(and)g(T)-5 b(urbulenc)l(e)p Fu(,)27 b(v)n(olume)g(83)h(of)f Fa(Encyclop)l(e)l(dia) k(of)234 1976 y(Mathematics)26 b(and)h(its)e(Applic)l(ations)p Fu(.)48 b(Cam)n(bridge)23 b(Univ)n(ersit)n(y)h(Press,)e(Cam)n(bridge,)h (2001.)0 2055 y([15])41 b(C.)21 b(F)-6 b(oias,)22 b(O.)f(P)-6 b(.)21 b(Manley)-6 b(,)22 b(R.)f(M.)g(S.)g(Rosa,)h(and)g(R.)f(T)-6 b(emam.)41 b(Cascade)23 b(of)e(energy)i(in)e(turbulen)n(t)i(\015o)n (ws.)43 b Fa(C.)23 b(R.)h(A)l(c)l(ad.)h(Sci.)e(Paris)h(S)n(\023)-35 b(er.)234 2134 y(I)26 b(Math.)p Fu(,)e(332\(6\):509{514,)i(2001.)0 2213 y([16])41 b(C.)24 b(F)-6 b(oias,)25 b(O.)f(P)-6 b(.)24 b(Manley)-6 b(,)25 b(R.)f(M.)g(S.)h(Rosa,)f(and)i(R.)e(T)-6 b(emam.)47 b(Estimates)24 b(for)g(the)i(energy)f(cascade)h(in)f (three-dimensional)f(turbulen)n(t)234 2291 y(\015o)n(ws.)47 b Fa(C.)26 b(R.)f(A)l(c)l(ad.)i(Sci.)e(Paris)h(S)n(\023)-35 b(er.)26 b(I)g(Math.)p Fu(,)e(333\(5\):499{504,)i(2001.)0 2370 y([17])41 b(C.)25 b(F)-6 b(oias,)26 b(O.)f(P)-6 b(.)25 b(Manley)-6 b(,)26 b(and)g(R.)f(T)-6 b(emam.)48 b(Bounds)26 b(for)f(the)i(mean)e(dissipation)g(of)g(2-D)g(enstroph)n(y) i(and)f(3-D)f(energy)i(in)e(turbulen)n(t)234 2449 y(\015o)n(ws.)47 b Fa(Phys.)26 b(L)l(ett.)f(A)p Fu(,)e(174\(3\):210{215,)k(1993.)0 2528 y([18])41 b(U.)23 b(F)-6 b(risc)n(h.)47 b Fa(T)-5 b(urbulenc)l(e)p Fu(.)46 b(Cam)n(bridge)23 b(Univ)n(ersit)n(y)h(Press,) e(Cam)n(bridge,)h(1995.)47 b(The)24 b(legacy)h(of)e(A.)g(N.)g (Kolmogoro)n(v.)0 2607 y([19])41 b(E.)23 b(Hopf.)47 b(Ein)23 b(allgemeiner)g(Endlic)n(hk)n(eitssatz)i(der)f(Hydro)r(dynamik.)46 b Fa(Math.)26 b(A)n(nn.)p Fu(,)d(117:764{775,)i(1941.)0 2686 y([20])41 b(L.)21 b(N.)f(Ho)n(w)n(ard.)41 b(Bounds)21 b(on)g(\015o)n(w)h(quan)n(tities.)42 b(In)21 b Fa(A)n(nnual)j(R)l (eview)f(of)g(Fluid)h(Me)l(chanics,)g(V)-5 b(ol.)23 b(4)p Fu(,)e(pages)h(473{494.)g(Ann)n(ual)f(Reviews,)234 2765 y(P)n(alo)j(Alto,)f(CA,)g(1972.)0 2844 y([21])41 b(R.)35 b(R.)h(Kersw)n(ell.)70 b(Uni\014cation)36 b(of)g(v)l(ariational)g (principles)f(for)g(turbulen)n(t)i(shear)e(\015o)n(ws:)56 b(the)37 b(bac)n(kground)g(metho)r(d)f(of)f(Do)r(ering-)234 2922 y(Constan)n(tin)25 b(and)g(the)f(mean-\015uctuation)h(form)n (ulation)d(of)i(Ho)n(w)n(ard-Busse.)46 b Fa(Phys.)26 b(D)p Fu(,)d(121\(1-2\):175{192,)k(1998.)0 3001 y([22])41 b(R.)34 b(Nico)r(dem)n(us,)h(S.)f(Grossmann,)h(and)g(M.)e(Holthaus.)68 b(Impro)n(v)n(ed)34 b(v)l(ariational)g(principle)g(for)f(b)r(ounds)i (on)f(energy)h(dissipation)f(in)234 3080 y(turbulen)n(t)25 b(shear)f(\015o)n(w.)47 b Fa(Phys.)26 b(D)p Fu(,)d(101\(1-2\):178{190,) j(1997.)0 3159 y([23])41 b(R.)27 b(Nico)r(dem)n(us,)h(S.)g(Grossmann,)f (and)h(M.)f(Holthaus.)56 b(The)28 b(bac)n(kground)h(\015o)n(w)f(metho)r (d.)g(I.)g(Constructiv)n(e)h(approac)n(h)g(to)f(b)r(ounds)h(on)234 3238 y(energy)c(dissipation.)47 b Fa(J.)25 b(Fluid)i(Me)l(ch.)p Fu(,)c(363:281{300,)j(1998.)0 3317 y([24])41 b(R.)33 b(Nico)r(dem)n(us,)h(S.)f(Grossmann,)i(and)e(M.)g(Holthaus.)66 b(The)34 b(bac)n(kground)h(\015o)n(w)e(metho)r(d.)g(I)r(I.)h (Asymptotic)f(theory)h(of)f(dissipation)234 3396 y(b)r(ounds.)48 b Fa(J.)26 b(Fluid)g(Me)l(ch.)p Fu(,)e(363:301{323,)h(1998.)0 3474 y([25])41 b(J.)18 b(Otero,)h(L.)f(Don)n(tc)n(hev)l(a,)j(H.)c (Johnston,)j(R.)e(A.)f(W)-6 b(orthing,)20 b(A.)d(Kurgano)n(v,)j(G.)d(P) n(etro)n(v)l(a,)j(and)f(C.)e(R.)h(Do)r(ering.)35 b(High-Ra)n(yleigh-n)n (um)n(b)r(er)234 3553 y(con)n(v)n(ection)26 b(in)e(a)f (\015uid-saturated)i(p)r(orous)f(la)n(y)n(er.)47 b Fa(J.)26 b(Fluid)g(Me)l(ch.)p Fu(,)e(500:263{281,)h(2004.)0 3632 y([26])41 b(J.)20 b(Otero,)h(R.)e(W.)i(Witten)n(b)r(erg,)h(R.)d(A.)h(W) -6 b(orthing,)21 b(and)g(C.)e(R.)h(Do)r(ering.)40 b(Bounds)20 b(on)h(Ra)n(yleigh-B)n(\023)-33 b(enard)21 b(con)n(v)n(ection)h(with)e (an)h(imp)r(osed)234 3711 y(heat)k(\015ux.)47 b Fa(J.)26 b(Fluid)h(Me)l(ch.)p Fu(,)c(473:191{199,)j(2002.)0 3790 y([27])41 b(K.)23 b(R.)g(Sreeniv)l(asan.)48 b(On)24 b(the)g(scaling)g (of)f(the)i(turbulence)g(energy)f(dissipation)g(rate.)47 b Fa(Phys.)26 b(Fluids)p Fu(,)f(27\(5\):1048{1051,)i(1984.)0 3869 y([28])41 b(K.)23 b(R.)g(Sreeniv)l(asan.)48 b(An)24 b(up)r(date)h(on)f(the)g(energy)h(dissipation)f(rate)g(in)f(isotropic)h (turbulence.)48 b Fa(Phys.)26 b(Fluids)p Fu(,)e(10\(2\):528{529,)j (1998.)0 3948 y([29])41 b(L.)23 b(N.)g(T)-6 b(refethen.)48 b Fa(Sp)l(e)l(ctr)l(al)27 b(Metho)l(ds)g(in)e(MA)-5 b(TLAB)p Fu(.)46 b(Soft)n(w)n(are,)24 b(En)n(vironmen)n(ts,)f(and)h(T)-6 b(o)r(ols.)23 b(SIAM,)g(Philadelphia,)h(P)-6 b(A,)23 b(2000.)0 4027 y([30])41 b(J.)17 b(A.)f(C.)h(W)-6 b(eideman)17 b(and)h(S.)e(C.)h(Reddy)-6 b(.)34 b(A)17 b(MA)-6 b(TLAB)16 b(di\013eren)n(tiation)i(matrix)e(suite.)34 b Fa(A)n(CM)19 b(T)-5 b(r)l(ans.)20 b(Math.)f(Softwar)l(e)p Fu(,)g(26\(4\):465{519,) 234 4105 y(2000.)p eop %%Trailer end userdict /end-hook known{end-hook}if %%EOF ---------------0409071620561--