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The least completely semiprime ordered ideals in po semigroups

Zhou Han

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Abstract

In this paper we define several new relations in ordered semigroups, use them to obtain the structure of the least completely semiprime ordered ideals, and prensent a new description of the least regular semilattice congruence on a po semigroup. The results are extension of some of M.Ciric to po semigroups.

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What this paper is about

In this paper we define several new relations in ordered semigroups, use them to obtain the structure of the least completely semiprime ordered ideals, and prensent a new description of the least regular semilattice congruence on a po semigroup. The results are extension of some of M.Ciric to po semigroups.

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Available abstract

In this paper we define several new relations in ordered semigroups, use them to obtain the structure of the least completely semiprime ordered ideals, and prensent a new description of the least regular semilattice congruence on a po semigroup. The results are extension of some of M.Ciric to po semigroups.

Key concepts: Semilattice, Mathematics, Semiprime, Pure mathematics, Semiprime ring, Semigroup, Congruence (geometry), Extension (predicate logic)

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