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Gohberg I. (ed.) Continuous and Discrete Fourier Transforms, Extension Problems and Wiener-Hopf Equations

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Gohberg I. (ed.) Continuous and Discrete Fourier Transforms, Extension Problems and Wiener-Hopf Equations
Springer, 1992. — 223 p.
The present book is a selection of papers in modern analysis of Fourier transforms their applications. It consists of seven papers in which the continuous and discrete Fourier transforms appear as subjects of research, or are used as tools in solving other problems. In some papers the interplay between the continuous and discrete Fourier transforms very important.
Uncertainty principles for time-frequency operators
Distribution of zeros of matrix-valued continuous analogues of orthogonal polynomials
The band extension of the real line as a limit of discrete band extensions, II. The entropy principle
Weakly positive matrix measures, generalized Toeplitz forms, and their applications to Hankel and Hilbert transform operators Introduction
Reduction of the abstract four block problem to a Nehari problem
The state space method for integro-differential equations of Wiener-Hopf type with rational matrix symbols
Symbols and asymptotic expansions
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