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Pseudo-Differential Operators and Generalized Functions

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Cover of 'Pseudo-Differential Operators and Generalized Functions'

Table of Contents

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    Book Overview
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    Chapter 1 A Class of Fourier Integral Operators on Manifolds with Boundary
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    Chapter 2 The Problem of Iterates in Some Classes of Ultradifferentiable Functions
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    Chapter 3 On Asymptotically Almost Periodic Generalized Solutions of Differential Equations
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    Chapter 4 Gabor Wave Packets and Evolution Operators
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    Chapter 5 A Weighted Version of Wiener’s Lemma in p-normed Algebras for 0 < p ≤ 1
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    Chapter 6 Time-Frequency Initial Value Problems for Random MIMO Systems
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    Chapter 7 Microlocal Regularity of Besov Type for Solutions to Quasi-elliptic Nonlinear Partial Differential Equations
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    Chapter 8 Gelfand–Shilov Type Spaces Through Hermite Expansions
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    Chapter 9 Cauchy Problem for Second-order Hyperbolic Equations for Shubin Pseudodifferential Operators
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    Chapter 10 A Regularization Approach to Non-smooth Symplectic Geometry
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    Chapter 11 Equivalent Conditions for Integrability of Distributions
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    Chapter 12 Time-periodic Second-order Hyperbolic Equations: Fredholmness, Regularity, and Smooth Dependence
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    Chapter 13 The Ridgelet Transform and Quasiasymptotic Behavior of Distributions
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    Chapter 14 Equations Involving Malliavin Derivative: A Chaos Expansion Approach
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    Chapter 15 Generalized and Classical Solutions to a Characteristic Cauchy Problem with Hörmander Hypotheses
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    Chapter 16 On Generalized Solutions to Stochastic Systems
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    Chapter 17 Geodesic Completeness of Generalized Space-times
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    Chapter 18 Gabor Analysis for a Broad Class of Quasi-Banach Modulation Spaces
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    Chapter 19 Spectral Analysis of Daubechies Localization Operators
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