06-133 Hakan L. Eliasson and Sergei B. Kuksin
Infinite T\"oplitz--Lipschitz matrices and operators (471K, post-script) Apr 27, 06
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Abstract. We introduce a class of Hilbert matrices $(A_{ss'},\, s,s' \in\Z^d)$, which are asymptotically (as $|s|+|s'|\to \infty$) close to Hankel--T\"oplitz matrices. We prove that this class forms an algebra, and that flow-maps of nonautonomous linear equations with coefficients from the class also belong to it.

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