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- Volodin_space abstract "In mathematics, more specifically in topology, the Volodin space of a ring R is a subspace of the classifying space given bywhere is the subgroup of upper triangular matrices with 1's on the diagonal (i.e., the unipotent radical of the standard Borel) and a permutation matrix thought of as an element in and acting (superscript) by conjugation. The space is acyclic and the fundamental group is the Steinberg group of R. In fact, Suslin's 1981 paper explains that X yields a model for the Quillen's plus-construction in algebraic K-theory.".
- Volodin_space wikiPageExternalLink Kbook.html.
- Volodin_space wikiPageID "42129530".
- Volodin_space wikiPageRevisionID "602455949".
- Volodin_space subject Category:Algebraic_topology.
- Volodin_space subject Category:Fiber_bundles.
- Volodin_space subject Category:Homotopy_theory.
- Volodin_space subject Category:Representable_functors.
- Volodin_space comment "In mathematics, more specifically in topology, the Volodin space of a ring R is a subspace of the classifying space given bywhere is the subgroup of upper triangular matrices with 1's on the diagonal (i.e., the unipotent radical of the standard Borel) and a permutation matrix thought of as an element in and acting (superscript) by conjugation. The space is acyclic and the fundamental group is the Steinberg group of R.".
- Volodin_space label "Volodin space".
- Volodin_space sameAs m.0_xcgkx.
- Volodin_space sameAs Q17083684.
- Volodin_space sameAs Q17083684.
- Volodin_space wasDerivedFrom Volodin_space?oldid=602455949.
- Volodin_space isPrimaryTopicOf Volodin_space.