Results 241 to 250 of about 91,509 (288)
On the hypercomplex numbers and normed division algebras in all dimensions: A unified multiplication. [PDF]
Singh P, Gupta A, Joshi SD.
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On a generalization of $z$-ideals in modules over commutative rings
Seyedeh Fatemeh Mohebian +1 more
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A design of multiple color image encryption scheme based on finite algebraic structures. [PDF]
Qayyum T, Shah T, Khan I, Popa IL.
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Algebraic invariants of the edge ideals of whisker graphs of cubic circulant graphs. [PDF]
Afridi MUK, Rehman IU, Ishaq M.
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Journal of Algebra and Its Applications, 2014
A ring is right tall if every non-noetherian right module contains a proper non-noetherian submodule. We prove a ring-theoretical criterion of tall commutative rings. Besides other examples which illustrate limits of proven necessary and sufficient conditions, we construct an example of a tall commutative ring that is non-max.
Penk, Tomáš, Žemlička, Jan
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A ring is right tall if every non-noetherian right module contains a proper non-noetherian submodule. We prove a ring-theoretical criterion of tall commutative rings. Besides other examples which illustrate limits of proven necessary and sufficient conditions, we construct an example of a tall commutative ring that is non-max.
Penk, Tomáš, Žemlička, Jan
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Commutative Endomorphism Rings
Canadian Journal of Mathematics, 1971The problem of classifying the torsion-free abelian groups with commutative endomorphism rings appears as Fuchs’ problems in [ 4 , Problems 46 and 47]. They are far from solved, and the obstacles to a solution appear formidable (see [ 4; 5 ]).
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Canadian Journal of Mathematics, 1982
Throughout this paper R will be a commutative ring with 1. The purpose of this paper is to provide two new characterizations of coherent rings. The first of these characterizations shows that the class of coherent rings is precisely the class of rings for which certain duality homomorphisms are isomorphisms.
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Throughout this paper R will be a commutative ring with 1. The purpose of this paper is to provide two new characterizations of coherent rings. The first of these characterizations shows that the class of coherent rings is precisely the class of rings for which certain duality homomorphisms are isomorphisms.
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Acta Mathematica Hungarica, 2002
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Bell, H. E., Klein, A. A.
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Bell, H. E., Klein, A. A.
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