WebSmooth Projective Horospherical Varieties with Nef Tangent Bundles 1881 Definition 2.1 . A normal G-variety X is called G-horospherical if there exists a point Xo e X such that G • Xo is an open G-orbit on X and the isotropy group Gx o contains RU(B). In this situation, we also say X is a horospherical G/H-embedding, where H = GXo. WebHorospheres in Riemannian symmetric spaces LetX = G=K beaRiemanniansymmetricspaceofnoncompact type. HereG …
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WebSep 1, 2009 · PDF On Sep 1, 2009, Shyuichi Izumiya published A survey on horospherical geometry of submanifolds in hyperbolic space (Applications of singularity theory to differential equations and ... WebThe horospherical transform decomposed under T yields the holomorphic spherical Fourier transform. The last step is the inversion of the horospherical Cauchy transform. We give the Radon type inversion formula using results from [14] for the holomorphic discrete series. Let us remark that for X = SL(2,R) dr opata
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WebGoogle 免费提供的这项服务可在简体中文和其他 100 多种语言之间即时翻译字词、短语和网页。 您可以在 Google Translate 官方帮助中心找到各种提示和辅导手册,从中了解如何 … Google 产品面向大众,这也意味着我们要为每一位用户提供保护。请访问 … Web1.5. Measure classi cation for a horospherical subgroup action. Let N denote the contracting horospherical subgroup of G: N= fg2G: a tga t!eas t!+1g: Let M be the compact subgroup which is the centralizer of A, so that G=M is isomorphic to the unit tangent bundle T1(X~). Let ( n 0) denote the group of characters of the abelian group n 0 ’Zd. WebNon-Rigidity of Horocycle Orbit Closures in Geometrically Infinite Surfaces, Special Year Research Seminar at the IAS, January 2024. Horospherical group actions and rigidity of infinite measures in higher rank, Ergodic Theory and Beyond in Jerusalem, July 2024. Horospherical group actions and rigidity of infinite measures in higher rank ... dr oparaji