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- W2104859320 abstract "Skew lattices are non-commutative generalizations of lattices. The coset structure decomposition is an original approach to the study of these algebras describing the relation between its rectangular classes. In this paper we will look at the category determined by these rectangular algebras and the morphisms between them, showing that not all skew lattices can determine such a category. Furthermore, we will present a class of examples of skew lattices in rings that are not strictly categorical, and present sufficient conditions for skew lattices of matrices in rings to constitute $wedge$-distributive skew lattices." @default.
- W2104859320 created "2016-06-24" @default.
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- W2104859320 date "2013-07-05" @default.
- W2104859320 modified "2023-09-27" @default.
- W2104859320 title "On the coset category of a skew lattice" @default.
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