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The chapters in this volume explore the various aspects of quasiclassical methods such as approximate theories for large Coulomb systems, Schroedinger operator with magnetic wells, ground state energy of heavy molecules in strong magnetic field, and methods with emphasis on coherent states. Included are also mathematical theories dealing with h-pseudodifferential operators, asymptotic distribution of eigenvalues in gaps, a proof of the strong Scott conjecture, Lieb- Thirring inequalities for the Pauli operator, and local trace formulae.
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Subjects
Mathematics, Global analysis (Mathematics), AnalysisEdition | Availability |
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1
Quasiclassical Methods
1997, Springer New York
electronic resource /
in English
1461273498 9781461273493
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Book Details
Table of Contents
Foreword
Preface
h-Pseudodifferential Operators and Applications: An Introduction
Semi-Classical Methods with Emphasis on Coherent States
Appromixative Theories for Large Coulomb Systems
Semiclassical Analysis for the Schroedinger Operator with Magnetic Wells
On the Asymptotic Distribution of Eigenvalues in Gaps
Local Trace Formulae
A Proof of the Strong Scott Conjecture
Lieb-Thirring Inequalities for the Pauli Operator in Three Dimensions
Exact Anharmonic Quantization Condition (in One Dimension).
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