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Pseudo-differential Operators and the Nash-Moser Theorem

operators, is a basic tool in the study of partial differential equations and in analysis on manifolds. The second, the Nash-Moser theorem;

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Pseudo-Differential Operators: Analysis, Applications and Computations

complement to the volumes Advances in Pseudo-Differential Operators , Pseudo-Differential Operators and Related Topics , Modern Trends in Pseudo;

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Differential Topology and Quantum Field Theory

and pseudo-differential operators, Atiyah-Singer index theory, topological quantum field theory, string theory, and knot theory. The;

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Partial Differential Equations for Probabilists

This book deals with equations that have played a central role in the interplay between partial differential equations and probability;

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Partial Differential Equations for Probabilists

This book deals with equations that have played a central role in the interplay between partial differential equations and probability;

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Analysis of Pseudo-Differential Operators

This volume, like its predecessors, is based on the special session on pseudo-differential operators, one of the many special sessions at;

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Introduction To Pseudo-differential Operators, An (3rd Edition)

The aim of this third edition is to give an accessible and essentially self-contained account of pseudo-differential operators based on the;

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Introduction To Pseudo-differential Operators, An

, Fourier analysis and partial differential equations. Exercises are also included in the text.;

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Introduction to Fractional and Pseudo Differential Equations with Singular Symbo

The book systematically presents the theories of pseudo-differential operators with symbols singular in dual variables, fractional order;

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Boundary Value Problems and Singular Pseudo-Differential Operators

This book covers the analysis of pseudo-differential operators on manifolds with conical points and edges. The standard singular integral;

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Regularized Semigroups and Non-Elliptic Differential Operators

coefficients, parabolic systems, correct systems, abstract differential operators and pseudo differential operators. They also give the very recent use;

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Wavelet Transforms and Localization Operators

of pseudo-differential operators, quantization and signal analysis. Although the emphasis is put on locally compact and Hausdorff groups, results;

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Lectures on Pseudo-Differential Operators

The theory of pseudo-differential operators (which originated as singular integral operators) was largely influenced by its application to;

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Lectures on Pseudo-Differential Operators

The theory of pseudo-differential operators (which originated as singular integral operators) was largely influenced by its application to;

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Dirac Operators Yesterday and Today

-Singer Index Theorem and particle physics. More advanced topics are presented in the proceedings of the workshop where, for example, topics on;

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Pseudo Differential Operators and Generalized Functions

This book gathers peer-reviewed contributions representing modern trends in the theory of generalized functions and pseudo-differential;

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Pseudo-Differential Operators and Generalized Functions

This book gathers peer-reviewed contributions representing modern trends in the theory of generalized functions and pseudo-differential;

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Semigroups of Linear Operators: With Applications to Analysis, Probability and Physics

. Along the way the reader encounters several important ideas in modern analysis including Sobolev spaces, pseudo-differential operators and the;

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Pseudo Differential Operators & Markov Processes

In this volume two topics are discussed: the construction of Feller and Lp-sub-Markovian semigroups by starting with a pseudo-differential;

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Semigroups of Linear Operators

. Along the way the reader encounters several important ideas in modern analysis including Sobolev spaces, pseudo-differential operators and the;

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Index Theory with Applications to Mathematics and Physics

Index Theory with Applications to Mathematics and Physics describes, explains, and explores the Index Theorem of Atiyah and Singer, one;

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Spectral Theory And Differential Operators

and distributions as far as is needed to analyse the spectrum of any constant coefficient partial differential operator. A completely new;

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Fourier Analysis

theory of pseudo-differential operators, partial differential equations, and time-frequency analysis. It is based on lectures given at the;

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Boundary Value Problems for Elliptic Systems

applications in mathematics and the physical sciences. The aim is to 'algebraize' the index theory by means of pseudo-differential operators and;

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Boundary Value Problems for Elliptic Systems

applications in mathematics and the physical sciences. The aim is to 'algebraize' the index theory by means of pseudo-differential operators and;

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Topics in Nonlinear Functional Analysis

of the branches is also studied.The book concludes with a presentation of some generalized implicit function theorems of Nash-Moser type with;

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Harmonic Analysis on Homogeneous Spaces

, including the Peter-Weyl theorem, the theorem of the highest weight, the character theory, invariant differential operators on homogeneous vector;

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