Results 31 to 40 of about 62,273 (187)
Operator Isomorphisms on Hilbert Space Tensor Products
, 2020 This article presents an isomorphism between two operator algebras $L_1$ and $L_2$ where $L_1$ is the set of operators on a space of Hilbert-Schmidt operators and $L_2$ is the set of operators on a tensor product space. We next compare our isomorphism to a well-known result called Choi's isomorphism theorem.
Stan Gudder
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Dunford–Pettis properties, Hilbert spaces and projective tensor products
Journal of Functional Analysis, 2007 AbstractWe study complete continuity properties of operators onto ℓ2 and prove several results in the Dunford–Pettis theory of JB∗-triples and their projective tensor products, culminating in characterisations of the alternative Dunford–Pettis property for E⊗ˆπF where E and F are JB∗-triples.
L. J. Bunce, Antonio M. Peralta
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Frames and Bases in Tensor Product of Hilbert Spaces
, 2012 12 ...
Amir Khosravi, Mohammad Sadegh Asgari
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Tractability of Integration in Non-periodic and Periodic Weighted Tensor Product Hilbert Spaces
Journal of Complexity, 2002 I. Sloan, H. Wozniakowski
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Fusion frames and g-frames in tensor product and direct sum of Hilbert spaces
, 2012 A. Khosravi, Azandaryani M. Mirzaee
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Numerical radius inequalities for tensor product of operators [PDF]
Proceedings - Mathematical Sciences, 2022 The two well-known numerical radius inequalities for the tensor product $$A \otimes B$$ A ⊗ B acting on $${\mathbb {H}} \otimes {\mathbb {K}}$$ H ⊗ K , where A and B are bounded linear operators defined on complex Hilbert spaces $${\mathbb {H}} $$ H and $
Anirban Sen, Pintu Bhunia, K. Paul
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Bipartite Mixed States of Infinite-Dimensional Systems are Generically Nonseparable [PDF]
, 1999 Given a bipartite quantum system represented by a tensor product of two Hilbert spaces, we give an elementary argument showing that if either component space is infinite-dimensional, then the set of nonseparable density operators is trace-norm dense in ...
A. Peres +26 more
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Generalization of the Tensor Product Selected CI Method for Molecular Excited States. [PDF]
Journal of Physical Chemistry A, 2023 In a recent paper [JCTC, 2020, 16, 6098], we introduced a new approach for accurately approximating full CI ground states in large electronic active-spaces called Tensor Product Selected CI (TPSCI).
Nicole M Braunscheidel +2 more
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Tensor products of C-algebras, operator spaces and Hilbert C-modules
Mathematical communications, 1999 This article is a review of the basic results on tensor products of C*-algebras, operator spaces and Hilbert C*-modules.
Franka Miriam Brückler
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