首页> 外文会议>International Conference on Computational Science(ICCS 2006) pt.2; 20060528-31; Reading(GB) >Polarizable Theta-Stable Parabolic Subalgebras and K_C-Saturation in the Non-compact Real Forms of G_2 and F_4
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Polarizable Theta-Stable Parabolic Subalgebras and K_C-Saturation in the Non-compact Real Forms of G_2 and F_4

机译:可极化的θ稳定抛物子代数和G_2和F_4的非紧实形式的K_C饱和

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摘要

A general method for finding theta-stable parabolic subalge-bras was given in 2004 . In this paper, we develop LiE subroutines to find representatives of conjugacy classes of polarizable theta-stable parabolic subalgebras. Using a theorem of Tauvel, we implement algorithms for computing the K_C-saturation of the nilradical of such parabolic subalgebras. Furthermore, we provide a tool for testing a long standing conjecture that relates the wave front set of a representation of a real or p-adic group to special nilpotent orbits. Incidently, the conjecture is true for classical groups.
机译:2004年给出了找到θ稳定的抛物子代数-bras的一般方法。在本文中,我们开发了LiE子例程来找到可极化的θ稳定抛物子代数的共轭类的代表。使用Tauvel定理,我们实现了用于计算此类抛物子代数的n的K_C饱和度的算法。此外,我们提供了一种用于测试长期存在的猜想的工具,该猜想将真实或p-adic群的表示的波前集合与特殊的幂等轨道相关联。顺便说一句,对于古典群体,这种猜想是正确的。

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