论文标题
脾气均匀的空间III
Tempered homogeneous spaces III
论文作者
论文摘要
令G为真实的半神经代数谎言组，而H实际还原代数亚组。我们描述了$ l^2（g/h）$中G表示的对（G，H）。当G和H是复杂的谎言组时，恢复条件的特征是以下事实：g/h上的h h h中的稳定器几乎是阿贝尔式的。
Let G be a real semisimple algebraic Lie group and H a real reductive algebraic subgroup. We describe the pairs (G,H) for which the representation of G in $L^2(G/H)$ is tempered. When G and H are complex Lie groups, the temperedness condition is characterized by the fact that the stabilizer in H of a generic point on G/H is virtually abelian.
