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A generalization of the Ehresmann–Schein–Nambooripad theorem to two-sided Ehresmann semigroupoids
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In this paper, we introduce the notion of two-sided Ehresmann semigroupoids and show that they are in correspondence with a specific class of categories, which we call local biordered Ehresmann categories. This correspondence provides a unified generalization of the Ehresmann–Schein–Nambooripad Theorem for both inverse semigroupoids and Ehresmann semigroups. In particular, two-sided restriction semigroupoids form a distinguished subclass of two-sided Ehresmann semigroupoids, and for this case we describe the associated class of categories, extending earlier results for restriction semigroups.
World Scientific Pub Co Pte Ltd
Title: A generalization of the Ehresmann–Schein–Nambooripad theorem to two-sided Ehresmann semigroupoids
Description:
In this paper, we introduce the notion of two-sided Ehresmann semigroupoids and show that they are in correspondence with a specific class of categories, which we call local biordered Ehresmann categories.
This correspondence provides a unified generalization of the Ehresmann–Schein–Nambooripad Theorem for both inverse semigroupoids and Ehresmann semigroups.
In particular, two-sided restriction semigroupoids form a distinguished subclass of two-sided Ehresmann semigroupoids, and for this case we describe the associated class of categories, extending earlier results for restriction semigroups.
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