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Geometric and Harmonic Analysis on Homogeneous Spaces and Applications

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Cover of 'Geometric and Harmonic Analysis on Homogeneous Spaces and Applications'

Table of Contents

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    Book Overview
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    Chapter 1 Takaaki Nomura: A Prominent Figure of the Tunisia-Japan Cooperation
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    Chapter 2 Coherent State Representations of the Holomorphic Automorphism Group of the Tube Domain over the Dual of the Vinberg Cone
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    Chapter 3 Variety of Hom-Sabinin Algebras and Related Algebra Subclasses
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    Chapter 4 Eigenvalues of Positive Pseudo-Hermitian Matrices
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    Chapter 5 On the Subgroup Lattices of Lie Groups with Finitely Many Connected Components
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    Chapter 6 Semi-invariant Vectors Associated with Holomorphically Induced Representations of Exponential Lie Groups
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    Chapter 7 Singular Integral Operators of Convolution Type on Jacobi Hypergroup
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    Chapter 8 The Compression Semigroup of the Dual Vinberg Cone
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    Chapter 9 The Universal Pre-Lie–Rinehart Algebras of Aromatic Trees
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    Chapter 10 Variants of Confluent q-Hypergeometric Equations
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    Chapter 11 Rapid Decay Property for Algebraic p-Adic Groups
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    Chapter 12 Rings of Invariant Differential Operators on Homogeneous Cones and Capelli-Type Identities
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    Chapter 13 An Extension of Pizzetti’s Formula Associated with the Dunkl Operators
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    Chapter 14 On Double Coset Decompositions of Real Reductive Groups for Reductive Absolutely Spherical Subgroups
Attention for Chapter 6: Semi-invariant Vectors Associated with Holomorphically Induced Representations of Exponential Lie Groups
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Summary
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Chapter title
Semi-invariant Vectors Associated with Holomorphically Induced Representations of Exponential Lie Groups
Chapter number 6
Book title
Geometric and Harmonic Analysis on Homogeneous Spaces and Applications
Published by
Springer, Cham, October 2021
DOI 10.1007/978-3-030-78346-4_6
Book ISBNs
978-3-03-078345-7, 978-3-03-078346-4
Authors

Inoue, Junko

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