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On counting the number of eigenvalues in the right half-plane for spectral problems connected with hyperbolic systems. II. Differential equations

期刊

SIBERIAN MATHEMATICAL JOURNAL
卷 46, 期 5, 页码 935-947

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CONSULTANTS BUREAU/SPRINGER
DOI: 10.1007/s11202-005-0090-2

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systems of hyperbolic equations; boundary value problems; solvability

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This article is an immediate continuation of [1]. Solution of the Lyapunov equation leads to a boundary value problem for the first-order hyperbolic equations in two variables with data on the boundary of the unit square. In general, the problems of this kind are not normally solvable. We prove that the boundary, value problems in question possess the Fredholm property under some conditions.

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