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Microlocal Methods in Mathematical Physics and Global Analysis

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Cover of 'Microlocal Methods in Mathematical Physics and Global Analysis'

Table of Contents

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    Book Overview
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    Chapter 1 Local Smoothing with a Prescribed Loss for the Schrödinger Equation
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    Chapter 2 Propagation Through Trapped Sets and Semiclassical Resolvent Estimates
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    Chapter 3 Space–Adiabatic Theory for Random–Landau Hamiltonian: Results and Prospects
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    Chapter 4 Microlocal Analysis of FIOs with Singularities
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    Chapter 5 A Nonlinear Adiabatic Theorem for Coherent States
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    Chapter 6 Adiabatic Limits and Related Lattice Point Problems
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    Chapter 7 The Effective Hamiltonian in Curved Quantum Waveguides and When It Does Not Work
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    Chapter 8 The Adiabatic Limit of the Laplacian on Thin Fibre Bundles
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    Chapter 9 Adiabatic Limit with Isolated Degenerate Fibres
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    Chapter 10 Microlocal Analysis and Adiabatic Problems: The Case of Perturbed Periodic Schrödinger Operators
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    Chapter 11 Recent Results in Semiclassical Approximation with Rough Potentials
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    Chapter 12 On the Closure of Elliptic Wedge Operators
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    Chapter 13 Generalized Blow-Up of Corners and Fiber Products
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    Chapter 14 Trace Expansions for Elliptic Cone Operators
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    Chapter 15 Spectral Geometry for the Riemann Moduli Space
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    Chapter 16 Invariant Integral Operators on the Oshima Compactification of a Riemannian Symmetric Space: Kernel Asymptotics and Regularized Traces
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    Chapter 17 Pseudodifferential Operators on Manifolds with Foliated Boundaries
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    Chapter 18 The Determinant of the Laplacian on a Conically Degenerating Family of Metrics
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    Chapter 19 Relatively Isospectral Noncompact Surfaces
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    Chapter 20 Microlocal Analysis of Scattering Data for Nested Conormal Potentials
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    Chapter 21 Equidistribution of Eisenstein Series for Convex Co-compact Hyperbolic Manifolds
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    Chapter 22 Lower Bounds for the Counting Function of an Integral Operator
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    Chapter 23 The Identification Problems in SPECT: Uniqueness, Non-uniqueness and Stability
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    Chapter 24 Eigenvalues and Spectral Determinants on Compact Hyperbolic Surfaces
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    Chapter 25 A Support Theorem for a Nonlinear Radiation Field
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    Chapter 26 Propagation of Singularities Around a Lagrangian Submanifold of Radial Points
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    Chapter 27 Local Energy Decay for Several Evolution Equations on Asymptotically Euclidean Manifolds
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    Chapter 28 Rayleigh Surface Waves and Geometric Pseudo-differential Calculus
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    Chapter 29 Topological Implications of Global Hypoellipticity
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    Chapter 30 Chern-Simons Line Bundle on Teichmüller Space
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    Chapter 31 A Simple Diffractive Boundary Value Problem on an Asymptotically Anti-de Sitter Space
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    Chapter 32 Quantization in a Magnetic Field
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    Chapter 33 Price’s Law on Black Hole Space-Times
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Title
Microlocal Methods in Mathematical Physics and Global Analysis
Published by
Springer Basel, December 2012
DOI 10.1007/978-3-0348-0466-0
ISBNs
978-3-03-480465-3, 978-3-03-480466-0
Editors

Grieser, Daniel, Teufel, Stefan, Vasy, Andras

Mendeley readers

Mendeley readers

The data shown below were compiled from readership statistics for 10 Mendeley readers of this research output. Click here to see the associated Mendeley record.

Geographical breakdown

Country Count As %
Netherlands 1 10%
United States 1 10%
Unknown 8 80%

Demographic breakdown

Readers by professional status Count As %
Researcher 5 50%
Student > Ph. D. Student 2 20%
Student > Bachelor 1 10%
Lecturer 1 10%
Professor > Associate Professor 1 10%
Other 0 0%
Readers by discipline Count As %
Mathematics 7 70%
Computer Science 2 20%
Engineering 1 10%