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- Clifford–Klein_form abstract "In mathematics, a Clifford–Klein form is a double coset spaceΓ\G/H,where G is a reductive Lie group, H a closed subgroup of G, and Γ a discrete subgroup of G that acts properly discontinuously on the homogeneous space G/H. A suitable discrete subgroup Γ may or may not exist, for a given G and H. If Γ exists, there is the question of whether Γ\G/H can be taken to be a compact space, called a compact Clifford–Klein form.When H is itself compact, classical results show that a compact Clifford–Klein form exists. Otherwise it may not, and there are a number of negative results.".
- Clifford–Klein_form wikiPageID "797238".
- Clifford–Klein_form wikiPageLength "836".
- Clifford–Klein_form wikiPageOutDegree "10".
- Clifford–Klein_form wikiPageRevisionID "607162110".
- Clifford–Klein_form wikiPageWikiLink Category:Homogeneous_spaces.
- Clifford–Klein_form wikiPageWikiLink Category:Lie_groups.
- Clifford–Klein_form wikiPageWikiLink Compact_space.
- Clifford–Klein_form wikiPageWikiLink Discrete_group.
- Clifford–Klein_form wikiPageWikiLink Discrete_subgroup.
- Clifford–Klein_form wikiPageWikiLink Double_coset.
- Clifford–Klein_form wikiPageWikiLink Homogeneous_space.
- Clifford–Klein_form wikiPageWikiLink Lie_group.
- Clifford–Klein_form wikiPageWikiLink Mathematics.
- Clifford–Klein_form wikiPageWikiLink Properly_discontinuous_action.
- Clifford–Klein_form wikiPageWikiLink Properly_discontinuously.
- Clifford–Klein_form wikiPageWikiLink Semisimple_Lie_algebra.
- Clifford–Klein_form wikiPageWikiLink Semisimple_Lie_group.
- Clifford–Klein_form wikiPageWikiLinkText "Clifford–Klein form".
- Clifford–Klein_form hasPhotoCollection Clifford–Klein_form.
- Clifford–Klein_form wikiPageUsesTemplate Template:Unreferenced.
- Clifford–Klein_form subject Category:Homogeneous_spaces.
- Clifford–Klein_form subject Category:Lie_groups.
- Clifford–Klein_form comment "In mathematics, a Clifford–Klein form is a double coset spaceΓ\G/H,where G is a reductive Lie group, H a closed subgroup of G, and Γ a discrete subgroup of G that acts properly discontinuously on the homogeneous space G/H. A suitable discrete subgroup Γ may or may not exist, for a given G and H.".
- Clifford–Klein_form label "Clifford–Klein form".
- Clifford–Klein_form sameAs m.03ctqf.
- Clifford–Klein_form sameAs Q5133088.
- Clifford–Klein_form sameAs Q5133088.
- Clifford–Klein_form wasDerivedFrom Clifford–Klein_form?oldid=607162110.
- Clifford–Klein_form isPrimaryTopicOf Clifford–Klein_form.