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Geometric Methods in Physics XXXVI

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Cover of 'Geometric Methods in Physics XXXVI'

Table of Contents

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    Book Overview
  2. Altmetric Badge
    Chapter 1 In Memory of S. Twareque Ali
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    Chapter 2 Two-dimensional Noncommutative Swanson Model and Its Bicoherent States
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    Chapter 3 Universal Markov Kernels for Quantum Observables
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    Chapter 4 Coherent States Associated to the Jacobi Group and Berezin Quantization of the Siegel–Jacobi Ball
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    Chapter 5 1D & 2D Covariant Affine Integral Quantizations
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    Chapter 6 Diffeomorphism Group Representations in Relativistic Quantum Field Theory
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    Chapter 7 Skew Derivations on Down-up Algebras
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    Chapter 8 On Noncommutative Geometry of the Standard Model: Fermion Multiplet as Internal Forms
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    Chapter 9 Recursion Operator in a Noncommutative Minkowski Phase Space
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    Chapter 10 Decompactifying Spectral Triples
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    Chapter 11 Dirac Operator on a Noncommutative Toeplitz Torus
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    Chapter 12 Field Quantization in the Presence of External Fields
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    Chapter 13 Quantization of Mathematical Theory of Non-Smooth Strings
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    Chapter 14 The Reasonable Effectiveness of Mathematical Deformation Theory in Physics
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    Chapter 15 States in Deformation Quantisation: Hopes and Difficulties
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    Chapter 16 Exact Lagrangian Submanifolds and the Moduli Space of Special Bohr–Sommerfeld Lagrangian Cycles
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    Chapter 17 Star Exponentials in Star Product Algebra
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    Chapter 18 Beyond Recursion Operators
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    Chapter 19 Kepler Problem and Jordan Algebras
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    Chapter 20 On Rank Two Algebro-Geometric Solutions of an Integrable Chain
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    Chapter 21 The Dressing Field Method of Gauge Symmetry Reduction: Presentation and Examples
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    Chapter 22 A Differential Model for B-Type Landau–Ginzburg Theories
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    Chapter 23 On the Dirac Type Operators on Symmetric Tensors
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    Chapter 24 Surfaces Which Behave Like Vortex Lines
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    Chapter 25 On the Spin Geometry of Supergravity and String Theory
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    Chapter 26 Conic Sub-Hilbert–Finsler Structure on a Banach Manifold
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    Chapter 27 On Spherically Symmetric Finsler Metrics
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    Chapter 28 Homogeneous Rank One Perturbations and Inverse Square Potentials
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    Chapter 29 Generalized Unitarity Relation for Linear Scattering Systems in One Dimension
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    Chapter 30 Differential Equations on Polytopes: Laplacians and Lagrangian Manifolds, Corresponding to Semiclassical Motion
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    Chapter 31 Coadjoint Orbits in Representation Theory of pro-Lie Groups
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    Chapter 32 Conformal Symmetry Breaking on Differential Forms and Some Applications
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    Chapter 33 Representations of the Anyon Commutation Relations
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    Chapter 34 Remarks to the Resonance-Decay Problem in Quantum Mechanics from a Mathematical Point of View
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    Chapter 35 Dynamical Generation of Graphene
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    Chapter 36 Eight Kinds of Orthogonal Polynomials of the Weyl Group C 2 and the Tau Method
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    Chapter 37 Links Between Quantum Chaos and Counting Problems
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    Chapter 38 Integral Invariants (Poincaré–Cartan) and Hydrodynamics
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    Chapter 39 Invitation to Hilbert C * -modules and Morita–Rieffel Equivalence
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    Chapter 40 After Plancherel Formula
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    Chapter 41 A Glimpse of Noncommutative Geometry
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    Chapter 42 An Example of Banach and Hilbert Manifold: The Universal Teichmüller Space
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    Chapter 43 Extensions of Symmetric Operators and Evolution Equations on Singular Spaces
Attention for Chapter 29: Generalized Unitarity Relation for Linear Scattering Systems in One Dimension
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Chapter title
Generalized Unitarity Relation for Linear Scattering Systems in One Dimension
Chapter number 29
Book title
Geometric Methods in Physics XXXVI
Published by
Birkhäuser, Cham, January 2019
DOI 10.1007/978-3-030-01156-7_29
Book ISBNs
978-3-03-001155-0, 978-3-03-001156-7
Authors

Ali Mostafazadeh, Mostafazadeh, Ali

Mendeley readers

Mendeley readers

The data shown below were compiled from readership statistics for 3 Mendeley readers of this research output. Click here to see the associated Mendeley record.

Geographical breakdown

Country Count As %
Unknown 3 100%

Demographic breakdown

Readers by professional status Count As %
Student > Ph. D. Student 1 33%
Student > Bachelor 1 33%
Student > Master 1 33%
Readers by discipline Count As %
Physics and Astronomy 2 67%
Engineering 1 33%