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- Q4841294 subject Q7036089.
- Q4841294 subject Q8907073.
- Q4841294 abstract "In abstract algebra and functional analysis, Baer rings, Baer *-rings, Rickart rings, Rickart *-rings, and AW*-algebras are various attempts to give an algebraic analogue of von Neumann algebras, using axioms about annihilators of various sets.Any von Neumann algebra is a Baer *-ring, and much of the theory of projections in von Neumann algebras can be extended to all Baer *-rings, For example, Baer *-rings can be divided into types I, II, and III in the same way as von Neumann algebras.In the literature, left Rickart rings have also been termed left PP-rings. ("Principal implies projective": See definitions below.)".
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- Q4841294 wikiPageWikiLink Q7036089.
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- Q4841294 wikiPageWikiLink Q846862.
- Q4841294 wikiPageWikiLink Q847887.
- Q4841294 wikiPageWikiLink Q8907073.
- Q4841294 wikiPageWikiLink Q942423.
- Q4841294 comment "In abstract algebra and functional analysis, Baer rings, Baer *-rings, Rickart rings, Rickart *-rings, and AW*-algebras are various attempts to give an algebraic analogue of von Neumann algebras, using axioms about annihilators of various sets.Any von Neumann algebra is a Baer *-ring, and much of the theory of projections in von Neumann algebras can be extended to all Baer *-rings, For example, Baer *-rings can be divided into types I, II, and III in the same way as von Neumann algebras.In the literature, left Rickart rings have also been termed left PP-rings. ".
- Q4841294 label "Baer ring".