On Homogeneous Mappings of Finitely Presented Modules over the Ring of Polyadic Numbers


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Abstract

A semigroup (R, ·) is said to be a UA-ring if there exists a unique binary operation + making (R, ·, +) into a ring. We study finitely presented \( \widehat{Z} \)-modules with UA-rings of endomorphisms.

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D. S. Chistyakov

Moscow State Pedagogical Institute

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Email: chistyakovds@yandex.ru
Russian Federation, Moscow

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