Results 171 to 180 of about 2,980,896 (204)
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Acta Mathematica Hungarica, 2002
In J. Algebra 221, 315--344 (1999; Zbl 0961.06005), the first author and \textit{F. Wehrung} introduced the lattice tensor product \(A\boxtimes B\) for lattices \(A\) and \(B\). Then the authors [in Part I of this series of papers in Acta Math. Hung. 95, 261--279 (2002; Zbl 0997.06002)] showed that if \(A\) is finite and \(B\) is bounded, then members ...
Grätzer, G., Greenberg, M.
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In J. Algebra 221, 315--344 (1999; Zbl 0961.06005), the first author and \textit{F. Wehrung} introduced the lattice tensor product \(A\boxtimes B\) for lattices \(A\) and \(B\). Then the authors [in Part I of this series of papers in Acta Math. Hung. 95, 261--279 (2002; Zbl 0997.06002)] showed that if \(A\) is finite and \(B\) is bounded, then members ...
Grätzer, G., Greenberg, M.
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CONNECTIVITY OF TENSOR PRODUCT OF GRAPHS
Discrete Mathematics, Algorithms and Applications, 2013In this paper, we determine the connectivity of G × Kr0,r1,…,rn-1, where × denotes the tensor product of graphs and Kr0,r1,…,rn-1 denotes the complete n-partite graph with [Formula: see text], and n ≥ 3. The main result of this paper deduces the main result of the paper appeared in Discrete Math. 311 (2011) 2563–2565 as a corollary.
P. Paulraja, V. Sheeba Agnes
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ON THE TENSOR PRODUCTS OF JC-ALGEBRAS
The Quarterly Journal of Mathematics, 1994AbstractIn this article we introduce and develop a theory of tensor products of JW-algebras. Since JW-algebras are so close to W*-algebras, one can expect that the W*-algebra tensor product theory will be actively involved. It is shown that if Mand N are JW-algebras with centres Z1 and Z2 respectively, then Z1 ⊗ Z2 is not the centre of the JW-tensor ...
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2002
Having considered bilinear maps, we now come to multilinear maps and basic theorems concerning their structure. There is a universal module representing multilinear maps, called the tensor product. We derive its basic properties, and postpone to Chapter XIX the special case of alternating products.
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Having considered bilinear maps, we now come to multilinear maps and basic theorems concerning their structure. There is a universal module representing multilinear maps, called the tensor product. We derive its basic properties, and postpone to Chapter XIX the special case of alternating products.
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Irreducible Tensor Products for Alternating Groups in Characteristic 5
Algebras and Representation Theory, 2020Lucia Morotti
exaly
Tensor products of quandles and 1-handles attached to surface-links
Topology and Its Applications, 2021Seiichi Kamada
exaly