Inverse semigroups: The theory of partial symmetries

By B. Schein. 2002

171 citations recorded by the source corpus.

Subfields: Computational Theory and Mathematics

View Paper: https://www.semanticscholar.org/paper/9786414966fcf4980346adcb8b4c1deee8dfe2d1

Citations in the corpus

• Tight representations of semilattices and inverse semigroups (2007, unknown): “See [3] for a proof of the fact that these conditions are in fact equivalent.”
• RESTRICTION AND EHRESMANN SEMIGROUPS (2011, unknown): “Further details may be found in [30].”
• Inverse semigroups and combinatorial C*-algebras (2007, unknown): “See, for example, [ 20, Section 9 ]. Kellendonk’s topological groupoid is Hausdorff when S is E � -unitary [20, 9.2.6], and the related class of E-unitary inverse semigroups have also been shown to provide Hausdorff groupoids [24, Corollary 4.3.2].”
• Partial Groupoid Actions: Globalization, Morita Theory, and Galois Theory (2011, unknown): “We will adopt here the algebraic version of a groupoid given in [18].”
• ON AN ORDER-BASED CONSTRUCTION OF A TOPOLOGICAL GROUPOID FROM AN INVERSE SEMIGROUP (2008, unknown): “For further details and the proofs omitted below, we refer the reader to [ 10 , 13 , 15 ], for example.”