
arXiv: 1309.7069
We develop a cohomology theory of groups based on partial actions and explore its relation with the partial Schur multiplier as well as with cohomology of inverse semigroups.
We added a corrigendum in which we prove a corrected version of Theorem 5.4 from [v2]
partial actions, Primary 20J06, Secondary 18G60, 20C25, 20M18, 20M15, 20M30, 20M50, Mathematics - Rings and Algebras, Group Theory (math.GR), Inverse semigroups, partial cohomology, Rings and Algebras (math.RA), FOS: Mathematics, Connections of semigroups with homological algebra and category theory, Cohomology of groups, Other (co)homology theories, Projective representations and multipliers, Mathematics - Group Theory, Schur multipliers
partial actions, Primary 20J06, Secondary 18G60, 20C25, 20M18, 20M15, 20M30, 20M50, Mathematics - Rings and Algebras, Group Theory (math.GR), Inverse semigroups, partial cohomology, Rings and Algebras (math.RA), FOS: Mathematics, Connections of semigroups with homological algebra and category theory, Cohomology of groups, Other (co)homology theories, Projective representations and multipliers, Mathematics - Group Theory, Schur multipliers
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