Combinatorial algebra : syntax and semantics
By Mark V. Sapir, Victor S. Guba, Mikhail Volkov. 2014
81 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/4877066c624dc6057bfcb1002697474ad53c7a7f
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Theory and Mathematics
In Geometry and Topology
- Gili Golan
- Mark V. Sapir
- Alessandro Sisto
- D. Groves
- Denis V. Osin
- Jason A. Behrstock
- Cornelia Drutu
- Nathanial P. Brown Narutaka Ozawa
In Mathematical Physics
- Gili Golan
- Mark V. Sapir
- Alessandro Sisto
- D. Groves
- Denis V. Osin
- Jason A. Behrstock
- Cornelia Drutu
- Nathanial P. Brown Narutaka Ozawa
Citations in the corpus
- On Jones' subgroup of R. Thompson group $F$ (2015, background): “s. Let us show how given an (x;x)-diagram over Pone can get the normal form of the elementrepresentedbythisdiagram. Thisistheleft-rightdualoftheproceduredescribed in[6,Example2]andafterTheorem5.6.41in[15]. Lemma 2.5. Let us number the cells of + by numbers from 1 to kby taking every time the“leftmos”
- Geometric Group Theory (2018, unknown): “We refer the reader to [Aea91], [Bal95], [Bow91], [VSCC92], [Bow06a], [BH99], [CDP90], [Dav08], [Geo08], [GdlH90], [dlH00], [NY11], [Pap03], [Roe03], [Sap14], [Väi05] for the discussion of other parts of the theory.”
- On subgroups of R. Thompson's group $F$ (2015, unknown): “The rewriting system is terminating and confluent (for the terminology see [17]), hence every word w can be transformed by applying a sequence of rewriting rules to a unique word w for which no rewriting rule can be applied.”