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" Continuous and Discrete Fourier Transforms, Extension Problems and Wiener-Hopf Equations "
edited by I. Gohberg.
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BL
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| Record Number
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577044
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b406263
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| Main Entry
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Gohberg, I.
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| Title & Author
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Continuous and Discrete Fourier Transforms, Extension Problems and Wiener-Hopf Equations\ edited by I. Gohberg.
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| Publication Statement
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Basel :: Birkhäuser Basel :: Imprint: Birkhäuser,, 1992.
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| Series Statement
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Operator Theory: Advances and Applications ;; 58
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| ISBN
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9783034885966
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: 9783034896955
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| Contents
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Uncertainty principles for time-frequency operators -- 1. Introduction -- 2. Sampling results for time-frequency transformations -- 3. Uncertainty principles for exact Gabor and wavelet frames -- References -- Distribution of zeros of matrix-valued continuous analogues of orthogonal polynomials -- 1. Preliminary results -- 2. Orthogonal operator-valued polynomials -- 3. Zeros of mat rix-valued Krein functions -- References -- The band extension of the real line as a limit of discrete band extensions, II. The entropy principle -- 0. Introduction -- I. Preliminaries -- II. Main results -- References -- Weakly positive matrix measures, generalized Toeplitz forms, and their applications to Hankel and Hilbert transform operators -- 1. Lifting properties of generalized Toeplitz forms and weakly positive matrix measures -- 2. The GBT and the theorems of Helson-Szegö and Nehari -- 3. GNS construction, Wold decomposition and abstract lifting theorems -- 4. Multiparameter and n-conditional lifting theorems, the A-A-K theorem and applications in several variables -- References -- Reduction of the abstract four block problem to a Nehari problem -- 0. Introduction -- 1. Main theorems -- 2. Proofs of the main theorems -- References -- The state space method for integro-differential equations of Wiener-Hopf type with rational matrix symbols -- 1. Introduction and main theorems -- 2. Preliminaries on matrix pencils -- 3. Singular differential equations on the full-line -- 4. Singular differential equations on the half-line -- 5. Preliminaries on realizations -- 6. Proof of theorem 1.1 -- 7. Proofs of theorems 1.2 and 1.3 -- 8. An example -- References -- Symbols and asymptotic expansions -- 0. Introduction -- I. Smooth symbols on Rn -- II. Piecewise smooth symbols on T -- III. Piecewise smooth symbols on Rn -- IV. Symbols discontinuous across a hyperplane in Rn x Rn -- References -- Program of Workshop.
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Science (General).
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SpringerLink (Online service)
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