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Title of Journal: Math Z

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Abbravation: Mathematische Zeitschrift

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Springer Berlin Heidelberg

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DOI

10.1016/0921-4526(91)90142-2

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1432-1823

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Restriction to symmetric subgroups of unitary repr

Authors: B Speh G Zhang
Publish Date: 2016/01/21
Volume: 283, Issue: 1-2, Pages: 629-647
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Abstract

We consider the spherical complementary series of rank one Lie groups H n= SO 0n 1 mathbb F for mathbb F=mathbb R mathbb C mathbb H We prove that there exist finitely many discrete components in its restriction under the subgroup H n1= SO 0n1 1 mathbb F This is proved by imbedding the complementary series into analytic continuation of holomorphic discrete series of G n=SUn 1 SUn 1times SUn 1 and SU2n 2 and by the branching of holomorphic representations under the corresponding subgroup G n1


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  6. Generalized Liouville differentiation, truncated hypersingular integrals and K -functionals
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  12. On the measures of large entropy on a positive closed current
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  14. Families over special base manifolds and a conjecture of Campana
  15. On the holomorphic structure of G -orbits in compact hermitian symmetric spaces
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  19. Injectivity radius and diameter of the manifolds of flags in the projective planes
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  21. On Hörmander’s solution of the $$\bar{\partial }$$-equation. I
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  30. Saturated fusion systems over $$\mathcal {A}_2$$-groups
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