Results 121 to 130 of about 230 (160)
Decompositions of Hyperbolic Kac-Moody Algebras with Respect to Imaginary Root Groups. [PDF]
Feingold AJ, Kleinschmidt A, Nicolai H.
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Automorphic Forms and Smooth-Automorphic Forms
Series on Number Theory and Its Applications, 2023Sudeep Kumar +2 more
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Automorphic Forms and Automorphic Representations
Series on University Mathematics, 1996exaly +2 more sources
Smooth-Automorphic Forms and Smooth-Automorphic Representations
2021This 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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On the Boundedness of p-Integrable Automorphic Forms
Proceedings of the American Mathematical Society, 1974For a Fuchsian group, a criterion is obtained in order that every p p -integrable automorphic form be bounded.
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Rigidity for automorphic forms
Journal d'Analyse Mathématique, 1987For a general reductive group G, the multiplicity one theorem fails, but there is hope for the following ``global rigidity conjecture'': given an automorphic \(\pi =\otimes \pi_{\nu}\) and a finite set of places V, there are only finitely many automorphic \(\pi '=\otimes \pi '_{\nu}\) with \(\pi_{\nu}\) equivalent to \(\pi '_{\nu}\) for \(\nu\) outside
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2012
In the first three sections of this chapter we introduce the concept of lifting automorphic forms, the base change lift in particular. A few applications are discussed in relation to the period invariants. Shimura’s period conjectures and some of Yoshida’s work are summarized in the last two sections of this chapter.
Ze-Li Dou, Qiao Zhang
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In the first three sections of this chapter we introduce the concept of lifting automorphic forms, the base change lift in particular. A few applications are discussed in relation to the period invariants. Shimura’s period conjectures and some of Yoshida’s work are summarized in the last two sections of this chapter.
Ze-Li Dou, Qiao Zhang
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