Results 21 to 30 of about 3,114,682 (304)
Tensor rank is not multiplicative under the tensor product [PDF]
Fixed a typo in Remark ...
M. Christandl (Matthias) +2 more
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Applications II: Tensor Products
Tensor products of GB*-algebras were investigated for the first time by the three first authors of this book. The GB*-algebras as algebras of unbounded operators are, in particular, important for mathematical physics and quantum mechanics. In this aspect,
Zarakas, I. +3 more
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Stabilizing tensor products [PDF]
Let C C be a symmetric monoidal category with a suspension, and let SC be the ...
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WOVEN FRAMES IN TENSOR PRODUCT OF HILBERT SPACES [PDF]
The tensor product is the fundemental ingredient for extending one-dimensional techniques of filtering and compression in signal preprocessing to higher dimensions.
S. Afshar Jahanshahi, A. Ahmadi
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Tensor Product of Evolution Algebras
AbstractThe starting point of this work is the fact that the class of evolution algebras over a fixed field is closed under tensor product. We prove that, under certain conditions, the tensor product is an evolution algebra if and only if every factor is an evolution algebra.
Yolanda Cabrera Casado +3 more
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Trace-Class and Nuclear Operators
This paper explores the long journey from projective tensor products of a pair of Banach spaces, passing through the definition of nuclear operators still on the realm of projective tensor products, to the of notion of trace-class operators on a Hilbert ...
Kubrusly Carlos S.
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Localizations of tensor products
A homomorphism {\lambda}:A\rightarrow B between R -modules is called a localization if for all {\varphi} \in Hom_{R}(A,B)
Dugas, Manfred +2 more
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On tensor products of CSS codes [PDF]
CSS codes are in one-to-one correspondance with length 3 chain complexes. The latter are naturally endowed with a tensor product \otimes which induces a similar operation on the former. We investigate this operation, and in particular its behavior with regard to minimum distances. Given
Audoux, Benjamin, Couvreur, Alain
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Let \(A=A_1\oplus\cdots\oplus A_r\) be a decomposition of the associative algebra \(A\) as a direct sum of its vector subspaces \(A_i\). This decomposition is regular if for any choice of the indices \(i_j\) one has \(A_{i_1}\cdots A_{i_n}\neq 0\), and furthermore for every \(i\) and \(j\) and every \(x_i\in A_i\), \(x_j\in A_j\) one has \(x_ix_j ...
Bahturin, Yuri, Regev, Amitai
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The tensor-tensor product (t-product) [M. E. Kilmer and C. D. Martin, 2011] is a natural generalization of matrix multiplication. Based on t-product, many operations on matrix can be extended to tensor cases, including tensor SVD, tensor spectral norm, tensor nuclear norm [C. Lu, et al., 2018] and many others.
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