Results 111 to 120 of about 197 (145)
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Smooth-Automorphic Forms and Smooth-Automorphic Representations

2021
This book provides a conceptual introduction into the representation theory of local and global groups, with final emphasis on automorphic representations of reductive groups G over number fields F.Our approach to automorphic representations differs from the usual literature: We do not consider "K-finite" automorphic forms, but we allow a richer class ...
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Semistable representations of quivers with automorphism

Science China Mathematics, 2015
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Continuity of automorphic representations

Mathematical Proceedings of the Cambridge Philosophical Society, 1973
Let ℛ be a von Neumann algebra, with predual ℛ*, acting on a Hilbert space ℋ; G a locally compact group with left Haar measure m, and α a representation of G on aut (ℛ), the group of all *-automorphisms of ℛ, i.e. α is a group homomorphism from G to aut (ℛ).
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Representations of Inverse Monoids by Partial Automorphisms

SemiGroup Forum, 2000
A category \(\mathbf C\) is \((E,M)\)-structured if it has subcategories \(E\) and \(M\) such that (1) \(\text{Iso}({\mathbf C})\subseteq E\cap M\) and (2) each morphism \(f\) may be factored as \(f=em\) where \(e\in E\) and \(m\in M\) and if \(e_1m_1=f=e_2m_2\), then \(e_1=e_2u\) and \(um_1=m_2\) for a unique isomorphism \(u\). An \((E,M)\)-structured
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Equivariant Polynomial Automorphisms Of Θ-Representations

Canadian Journal of Mathematics, 1998
AbstractWe show that every equivariant polynomial automorphism of a Θ- representation and of the reduction of an irreducible Θ-representation is a multiple of the identity.
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On the first negative Hecke eigenvalue of an automorphic representation of GL2($${\mathbb{A}_\mathbb{Q}}$$)

Science China Mathematics, 2021
Yuk-Kam Lau   +2 more
exaly  

New Zero-Density Results for Automorphic L-Functions of GL(n)

Mathematics, 2021
Huafeng Liu, Deyu Zhang, Liu Huafeng
exaly  

Representation of Groups by Means of Effect Automorphisms and Mixture Automorphisms

1983
In the previous chapter we have seen that there is a one-to-one relationship between the 𝓑-continuous effect automorphisms and mixture automorphisms which is defined by the adjoint maps. In this chapter we shall investigate the representation of groups by means of 𝓑-continuous effect automorphisms. If we make the transition from the 𝓑-continuous effect
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Automorphic Forms and Smooth-Automorphic Forms

Series on Number Theory and Its Applications, 2023
Sudeep Kumar   +2 more
exaly  

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