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Continuous and Discrete Fourier Transforms, Extension Problems and Wiener-Hopf Equations (Hardcover)
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Continuous and Discrete Fourier Transforms, Extension Problems and Wiener-Hopf Equations (Hardcover)
Series: Operator Theory: Advances and Applications, v. 58
Expected to ship within 12 - 19 working days
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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.- 1.1. Matrix-valued Krein functions of the
first and second kinds.- 1.2. Partitioned integral operators.- 2.
Orthogonal operator-valued polynomials.- 2.1. Stein equations for
operators.- 2.2. Zeros of orthogonal polynomials.- 2.3. On Toeplitz
matrices with operator entries.- 3. Zeros of mat rix-valued Krein
functions.- 3.1 On Wiener-Hopf operators.- 3.2. Proof of the main
theorem.- 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-Szegoe 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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