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Kobayashi's conjecture on associated varieties for $(\mathrm{E}_{6(-14)},\mathrm{Spin}(8,1))$ - MaRDI portal

Kobayashi's conjecture on associated varieties for $(\mathrm{E}_{6(-14)},\mathrm{Spin}(8,1))$ (Q5858229)

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scientific article; zbMATH DE number 7332265

Language	Label	Description	Also known as
English	Kobayashi's conjecture on associated varieties for $(\mathrm{E}_{6(-14)},\mathrm{Spin}(8,1))$	scientific article; zbMATH DE number 7332265

Statements

scholarly article

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publication date

12 April 2021

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full work available at URL

https://arxiv.org/abs/1908.04723

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http://www.heldermann.de/JLT/JLT30/JLT303/jlt30037.htm#jlt303

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zbMATH Keywords

associated variety

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discrete branching law

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discrete series representation

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Klein four symmetric pair

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MaRDI profile type

MaRDI publication profile

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arXiv classification

math.RT

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Classification of Klein four symmetric pairs of holomorphic type for \(\mathrm{E}_{6(-14)}\)

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Classification of Klein four symmetric pairs of holomorphic type for \(\text{E}_{7(-25)}\)

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Discretely decomposable restrictions of (𝔤,K)-modules for Klein four symmetric pairs of exceptional Lie groups of Hermitian type

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A criterion for discrete branching laws for Klein four symmetric pairs and its application to E6(−14)

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Klein four-subgroups of Lie algebra automorphisms

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Hermitian symmetric spaces and their unitary highest weight modules

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Discrete decomposability of restriction of \(A_{\mathfrak q}(\lambda)\) with respect to reductive subgroups and its applications

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Discrete decomposability of the restriction of \(A_q(\lambda)\) with respect to reductive subgroups. II: Micro-local analysis and asymptotic \(K\)-support

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Discrete decomposability of the restriction of \(A_{{\mathfrak q}}(\lambda)\) with respect to reductive subgroups. III: Restriction of Harish-Chandra modules and associated varieties

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Multiplicity-free Theorems of the Restrictions of Unitary Highest Weight Modules with respect to Reductive Symmetric Pairs

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Branching problems of Zuckerman derived functor modules

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Restrictions of generalized Verma modules to symmetric pairs

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Global analysis by hidden symmetry

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Analysis on the minimal representation of \(\mathrm O(p,q)\). II: Branching laws.

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Classification of discretely decomposable \(A_{\mathfrak q}(\lambda)\) with respect to reductive symmetric pairs

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Classification of symmetric pairs with discretely decomposable restrictions of \((\mathfrak{g},K)\)-modules

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Discrete branching laws for minimal holomorphic representations

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On the restriction of Zuckerman’s derived functor modules Aq(λ) to reductive subgroups

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Branching of some holomorphic representations of SO(2,N)

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Elementary abelian 2-subgroups of compact Lie groups

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Identifiers

zbMATH Open document ID

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Mathematics Subject Classification ID

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zbMATH DE Number

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Sitelinks

Mathematics(1 entry)

mardi Publication:5858229

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