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Fourier Integral Operators and Partial Differential Equations

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Cover of 'Fourier Integral Operators and Partial Differential Equations'

Table of Contents

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    Book Overview
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    Chapter 1 Propagation des singularites des solutions d’equations analogues a l’equation de Schrödinger
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    Chapter 2 On the spectrum of positive elliptic operators and periodic bicharacteristics
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    Chapter 3 Clean intersection theory and Fourier Integrals
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    Chapter 4 Non-uniqueness for the Cauchy Problem
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    Chapter 5 Solutions asymptotiques et groupe symplectique
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    Chapter 6 Le polynome de Bernstein d’une singularite isolee
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    Chapter 7 Fourier integral operators with complex-valued phase functions
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    Chapter 8 On a problem of Hans Lewy
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    Chapter 9 On structures of L2-well-posed mixed problems for hyperbolic operators
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    Chapter 10 Applications of fourier distributions with complex phasefunctions
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    Chapter 11 Second-order fuchsian elliptic equations and eigenvalue asymptotics
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    Chapter 12 On Maslov’s quantization condition
Attention for Chapter 10: Applications of fourier distributions with complex phasefunctions
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Chapter title
Applications of fourier distributions with complex phasefunctions
Chapter number 10
Book title
Fourier Integral Operators and Partial Differential Equations
Published by
Springer, Berlin, Heidelberg, January 1975
DOI 10.1007/bfb0074198
Book ISBNs
978-3-54-007180-8, 978-3-54-037521-0
Authors

Johannes Sjöstrand

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