Results 41 to 50 of about 102 (99)
Some Algebraic Classification of Semiregular Hypermodules in Connection to the Radical
We call a Krasner right S‐hypermodule A regular if each cyclic subhypermodule of A is a direct summand of A, and we also call A semiregular if every finitely generated subhypermodule of A lies above a direct summand of A. In this study, some properties of such hypermodules are achieved.
Yıldız Aydın +2 more
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On the semigroup of monoid endomorphisms of the semigroup $\mathscr{C}_{+}(a,b)$
10 ...
Gutik, Oleg, Penza, Sher-Ali
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Integrable and Chaotic Systems Associated with Fractal Groups. [PDF]
Grigorchuk R, Samarakoon S.
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Endomorphism semigroups of finite subset algebras
AbstractFor an arbitrary set X, if (X) denotes the collection of finite subsets of X, then ((X),∩,∪,-) is called the finite subset algebra of X (which we also denote by (X)). Because of the many natural occurrences of finite subset algebras, the intent of this paper is to initiate an investigation of the semigroup, End (X), of endomorphisms of (X ...
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A complete classification of endomorphisms of Kiselman’s semigroup
Abstract Kiselman’s semigroup $$K_n$$ K n
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(0,1)-Matrices and semigroups of ring endomorphisms
In this paper we investigate semigroups of ring endomorphisms of several classes of rings. As one result we find that the Green relations in the endomorphism semigroup, End R, for a ring R in a given class, are restrictions of those in the transformation semigroup .
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A New Efficient Digital Image Encryption Based on Inverse Left Almost Semi Group and Lorenz Chaotic System. [PDF]
Younas I, Khan M.
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End-completely-regular and end-inverse lexicographic products of graphs. [PDF]
Hou H, Gu R.
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Bands with isomorphic endomorphism semigroups
Let S and T be two mathematical structures of the same type with endomorphism semigroups End S and End T respectively and suppose End S and End T are isomorphic. What then can be said about S and T? This general question has stimulated considerable interest and a number of people have devoted their attention to it. The present author completely answers
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Discrimination in a General Algebraic Setting. [PDF]
Fine B +3 more
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