宽敞
发表于 2025-3-23 13:46:56
Classical analysis and nilpotent Lie groups,groups and for a class of Riemannian manifolds closely related to a nilpotent Lie group structure. There are also some infinite dimensional analogs but I won’t go into that here. The analytic ideas are not so different from the classical Fourier transform and Fourier inversion theories in one real variable.
符合规定
发表于 2025-3-23 15:58:19
Colloquium De Giorgi 2009978-88-7642-387-1Series ISSN 2239-1460 Series E-ISSN 2532-1668
ANIM
发表于 2025-3-23 19:25:16
Erratum to: Blockverbindungen und Sperren,gebra .(.) and the Fourier-Stieltjes algebra .(.), which reflect the representation theory of the group. The question of whether these determine the group has been considered by many authors. Here we show that when 1 < . < ∞, the Figà-Talamanca-Herz algebras ..(.) determine the group ., at least if . is a connected Lie group.
formula
发表于 2025-3-24 00:08:56
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Oration
发表于 2025-3-24 03:32:56
,Isomorphisms of the Figà-Talamanca-Herz algebras ,,(,) for connected Lie groups ,,gebra .(.) and the Fourier-Stieltjes algebra .(.), which reflect the representation theory of the group. The question of whether these determine the group has been considered by many authors. Here we show that when 1 < . < ∞, the Figà-Talamanca-Herz algebras ..(.) determine the group ., at least if
Atrium
发表于 2025-3-24 06:50:29
Classical analysis and nilpotent Lie groups,groups and for a class of Riemannian manifolds closely related to a nilpotent Lie group structure. There are also some infinite dimensional analogs but I won’t go into that here. The analytic ideas are not so different from the classical Fourier transform and Fourier inversion theories in one real v
询问
发表于 2025-3-24 12:24:02
,Leibniz’ conjecture, periods & motives, historical introduction to periods with the aim to demonstrate how a very nice and deep theory evolved during 3 centuries with three themes: numbers (Euler, Leibniz, Hermite, Lindemann, Siegel, Gelfond, Schneider, Baker), Hodge theory (Hodge, De Rham, Grothendieck, Griffiths, Deligne) and motives (
Popcorn
发表于 2025-3-24 18:45:20
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FLIRT
发表于 2025-3-24 21:05:29
,Leibniz’ conjecture, periods & motives,Deligne, Nori). One of our main intends is to discuss then how to possibly bring these themes together and to show how modern transcendence theory can solve questions which arise at the interfaces between number theory, global analysis, algebraic geometry and arithmetic algebraic geometry.
饶舌的人
发表于 2025-3-25 01:38:15
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