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Title of Journal: Math Z

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Abbravation: Mathematische Zeitschrift

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Springer-Verlag

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DOI

10.1016/0022-1902(71)80575-4

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1432-1823

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Finiteness of the basic intersection cohomology of

Authors: Martintxo SaralegiAranguren Robert Wolak
Publish Date: 2011/10/15
Volume: 272, Issue: 1-2, Pages: 443-457
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Abstract

We prove that the basic intersection cohomology mathbb H overlinepM / mathcalF where mathcal F is the singular foliation determined by an isometric action of a Lie group G on the compact manifold M is finite dimensionalThis article is published under an open access license Please check the Copyright Information section for details of this license and what reuse is permitted If your intended use exceeds what is permitted by the license or if you are unable to locate the licence and reuse information please contact the Rights and Permissions team

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  13. Fano varieties in index one Fano complete intersections
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  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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  29. A lower bound on Seshadri constants of hyperplane bundles on threefolds
  30. Saturated fusion systems over $$\mathcal {A}_2$$-groups
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