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43 The Two Main Topologies on Tensor Products. Completion of Topological Tensor Products
, 1967 openalex +2 more sources
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Algebraic method of simplifying Boolean networks using semi‐tensor product of Matrices
Asian journal of control, 2019The huge state space of large Boolean networks makes analysis and synthesis difficult. This paper, using a new matrix analysis tool called semi‐tensor product of matrices, to explain a simplification method of Boolean networks in a mathematical manner ...
Yongyi Yan, Jumei Yue, Zengqiang Chen
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44 Examples of Completion of Topological Tensor Products: Products ε
, 1967 openalex +2 more sources
Tensor Products in Categories of Topological Spaces
Applied Categorical Structures, 1997In this paper symmetric monoidal closed structures on coreflective subcategories of the category of (Hausdorff) topological spaces are studied. It is shown that the category \(\mathcal P\)\textit{srad} of pseudoradial spaces, i.e., spaces for which each nonclosed subset \(A\) contains a well ordered net that converges to a point not in \(A\), admits at
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A relative tensor product of subfactors over a modular tensor category
Letters in Mathematical Physics, 2016We define and study a certain relative tensor product of subfactors over a modular tensor category. This gives a relative tensor product of two completely rational heterotic full local conformal nets with trivial superselection structures over a common ...
Yasuyuki Kawahigashi
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Topologizing the Tensor product
1979In this thesis a general method is developed to provide the algebraic, discrete, tensor product of topological R-moduels with suitable topologies.
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Parallel convolutional processing using an integrated photonic tensor core
Nature, 2021Johannes Feldmann, Nathan Youngblood
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The ideal structure on the topological tensor product of topological semigroups
Let \(S\), \(T\) be topological semigroups with identities, and \(\sigma\colon S\to T\) be a continuous homomorphism. The authors introduce the notion of topological tensor product of \(S\), \(T\) and \(\sigma\), denoted by \(S\otimes_\sigma T\) which is a topological semigroup satisfying a certain universality property.Medghalchi, A. R., Rahimi, H. R.
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