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Geometric Methods in Physics

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Cover of 'Geometric Methods in Physics'

Table of Contents

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    Book Overview
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    Chapter 1 Gérard G. Emch
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    Chapter 2 The Gérard I knew for Sixty Years!
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    Chapter 3 Pseudo-bosons and Riesz Bi-coherent States
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    Chapter 4 Entropy of Completely Positive Maps and Applications to Quantum Information Theory
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    Chapter 5 Some Comments on Indistinguishable Particles and Interpretation of the Quantum Mechanical Wave Function
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    Chapter 6 Hyperbolic Flows and the Question of Quantum Chaos
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    Chapter 7 A New Proof of the Helton–Howe–Carey–Pincus Trace Formula
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    Chapter 8 Quasi-classical Calculation of Eigenvalues: Examples and Questions
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    Chapter 9 Supergroup Actions and Harmonic Analysis
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    Chapter 10 Representations of Nilpotent Lie Groups via Measurable Dynamical Systems
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    Chapter 11 Symbolic Interpretation of the Molien Function: Free and Non-free Modules of Covariants
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    Chapter 12 Momentum Maps for Smooth Projective Unitary Representations
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    Chapter 13 Canonical Representations for Hyperboloids: an Interaction with an Overalgebra
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    Chapter 14 On p-adic Colligations and ‘Rational Maps’ of Bruhat–Tits Trees
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    Chapter 15 Resonances for the Laplacian: the Cases BC2 and C2 (except SO0(p, 2) with p > 2 odd)
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    Chapter 16 Howe’s Correspondence and Characters
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    Chapter 17 Local Inverse Scattering
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    Chapter 18 Painlevé Equations and Supersymmetric Quantum mechanics
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    Chapter 19 Change in Energy Eigenvalues Against Parameters
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    Chapter 20 Time-dependent Pais–Uhlenbeck Oscillator and Its Decomposition
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    Chapter 21 Quantum Walks in Low Dimension
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    Chapter 22 Center-symmetric Algebras and Bialgebras: Relevant Properties and Consequences
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    Chapter 23 N-point Virasoro Algebras Considered as Krichever–Novikov Type Algebras
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    Chapter 24 Star Products on Graded Manifolds and α’-corrections to Double Field Theory
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    Chapter 25 Adiabatic Limit in Ginzburg–Landau and Seiberg–Witten Equations
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    Chapter 26 Variational Tricomplex and BRST Theory
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    Chapter 27 Quantization of Hitchin’s Moduli Space of a Non-orientable Surface
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    Chapter 28 Ramadanov Theorem for Weighted Bergman Kernels on Complex Manifolds
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    Chapter 29 A Characterization of Domains of Holomorphy by Means of Their Weighted Skwarczyński Distance
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    Chapter 30 Science and its Constraints (an unfinished story)
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Title
Geometric Methods in Physics
Published by
Birkhäuser, Cham, January 2016
DOI 10.1007/978-3-319-31756-4
ISBNs
978-3-31-931755-7, 978-3-31-931756-4
Editors

Piotr Kielanowski, S. Twareque Ali, Pierre Bieliavsky, Anatol Odzijewicz, Martin Schlichenmaier, Theodore Voronov

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