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Displaying 41 –
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We describe new combinatorial methods for constructing explicit free resolutions of
by -modules when is a group of fractions of a monoid where
enough lest common multiples exist (“locally Gaussian monoid”), and therefore, for
computing the homology of . Our constructions apply in particular to all Artin-Tits
groups of finite Coexter type. Technically, the proofs rely on the properties of least
common multiples in a monoid.
The isomorphism of 0-homology groups of a categorical at zero semigroup and homology groups of its 0-reflector is proved. Some applications of 0-homology to Eilenberg-MacLane homology of semigroups are given.
In this paper, we introduce GP-po-flatness property of S-posets over a pomonoid S, which lies strictly between principal weak po-flatness and po-torsion freeness. Furthermore, we investigate the homological classification problems of pomonoids by using this new property. Finally, we consider direct products of GP-po-flat S-posets. As an application, characterizations of pomonoids over which direct products of nonempty families of principally weakly po-flat S-posets are principally weakly po-flat...
Currently displaying 41 –
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112