Results 231 to 240 of about 70,034 (260)
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Tensor product of projective-like modules
Beiträge zur Algebra und Geometrie / Contributions to Algebra and GeometryLet \(R\) be a commutative ring with \(1\not=0\) and \(J\) an ideal of \(R\). Then \(J\) is called a GV-ideal if it is finitely generated and the natural map \(\phi:R\longrightarrow \mathrm{Hom}_R(J,R)\) is an isomorphism. Here, for each \(r\in R\), \(\phi(r):J\longrightarrow R\) such that \(\phi(r)(x)=rx\) for every \(x\in J\). Denote by \(GV(R)\) the
Ke Huang, Hwankoo Kim, Fanggui Wang
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Tensor Product of Near-Ring Modules
1997The usual kind of near-ring modules for left near-rings are right modules. But there are examples of left near-rings acting on the left of the group. Motivated by these, Grainger [2] defined formally left modules for left near-rings. This concept enabled him to define bimoduls, dual modules etc.
Suraiya J. Mahmood, Mona F. Mansouri
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Module-relative-Hochschild (co)homology of tensor products
Frontiers of Mathematics in China, 2012zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Tensor products of modules over semifields
A system (K, +,.) is said to be a semiField if (i) (K, +) is a commutative semigroup with identity 0 , (ii) (K\{0},.) is an abelian group with identity 1 and k. 0 = 0 . k = 0 for all k [is an element of] K , and (iii) x(y + z) = xy + xz for all x, y, z [is an element of] K.A module over a semifield K is an abelian additive group M with identity 0 , foropenaire +1 more source
Tensor products of modules and elementary equivalence
Algebra Universalis, 1984In the first part of this paper the author investigates to what extent the elementary type of abelian groups A, B determine the elementary type of their tensor product (it is easy to see that tensorisation by an abelian group does not preserve elementary equivalence). The analysis is based on the following algebraic fact: let p be a prime and C, D be p-
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TENSOR PRODUCT OF BRAUER INDECOMPOSABLE MODULES
JP Journal of Algebra, Number Theory and Applications, 2020openaire +2 more sources
Products of Kernel Functions and Module Tensor Products
1988In the present paper, we relate the functional Hilbert space generated by the product of two kernel functions on a bounded domain Ω ⊂ ℂn, to the module tensor product of the spaces generated by the factor kernel functions over the algebra of holomorphic functions on neighborhoods of Ω.
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Status and perspectives of crystalline silicon photovoltaics in research and industry
Nature Reviews Materials, 2022Christophe Ballif +2 more
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