Timeline for Algebraic Morse theory
Current License: CC BY-SA 3.0
13 events
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Jun 15, 2020 at 7:27 | history | edited | CommunityBot |
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Mar 19, 2013 at 2:35 | vote | accept | Leo | ||
Feb 7, 2013 at 1:27 | comment | added | Benjamin Steinberg | See The geometry of rewriting systems: A proof of the Anick-Groves-Squier theorem. Algorithms and classification in combinatorial group theory (Berkeley, CA, 1989), 137–163, Math. Sci. Res. Inst. Publ., 23, Springer, New York, 1992. His collapsing scheme is exactly equivalent to the acyclic matching formulation of Forman's approach and he develops an algebraic version to prove a monoid with a finite complete rewriting system is FP_infinity. He does it just for monoid algebras I believe but D Cohen later generalized it. | |
Feb 7, 2013 at 1:23 | comment | added | Benjamin Steinberg | Such an algebraic discrete Morse theory was invented in the eighties by Ken Brown to prove the Squire-Annick-Grove theorem. | |
Feb 6, 2013 at 23:01 | history | edited | Leo | CC BY-SA 3.0 |
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Jan 28, 2013 at 13:24 | history | edited | Leo |
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Jan 21, 2013 at 12:02 | answer | added | Ronnie Brown | timeline score: 2 | |
Jan 21, 2013 at 9:24 | history | edited | Leo | CC BY-SA 3.0 |
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Jan 16, 2013 at 22:18 | comment | added | Leo | @arsmath: I first asked on math.stackexchange, with no intention of asking here, but then there were no responses, and furthermore, there were votes to close the question down, so I became pessimistic about getting an answer there, and I asked here. Besides, each question has a link to the other, so I don't see where the problem is. | |
Jan 16, 2013 at 12:10 | comment | added | arsmath | It's considered rude to ask a question on both places simultaneously, since it means two people could end up doing the same work at both places. | |
Jan 15, 2013 at 18:53 | answer | added | Vidit Nanda | timeline score: 5 | |
Jan 15, 2013 at 7:47 | comment | added | Martin | Also on math.stackexchange math.stackexchange.com/q/278461 | |
Jan 15, 2013 at 6:35 | history | asked | Leo | CC BY-SA 3.0 |