Results 31 to 40 of about 62,884 (217)
Multi-boundary entanglement in Chern-Simons theory with finite gauge groups
Journal of High Energy Physics, 2020 We study the multi-boundary entanglement structure of the states prepared in (1+1) and (2+1) dimensional Chern-Simons theory with finite discrete gauge group G.
Siddharth Dwivedi +3 more
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Structure of k-Quasi-m,n-Isosymmetric Operators
Journal of Mathematics, 2022 The investigation of new operators belonging to some specific classes has been quite fashionable since the beginning of the century, and sometimes it is indeed relevant.
Sid Ahmed Ould Ahmed Mahmoud +3 more
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The smallest interacting universe
Journal of High Energy Physics, 2023 We study a mechanism by which the most basic structures of quantum physics can emerge from the most meager of starting points, a Hilbert space, lacking any preassigned structure such as a tensor decomposition, and a loss function.
Modjtaba Shokrian Zini +2 more
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Khatri-Rao Products for Operator Matrices Acting on the Direct Sum of Hilbert Spaces
Journal of Mathematics, 2016 We introduce the notion of Khatri-Rao product for operator matrices acting on the direct sum of Hilbert spaces. This notion generalizes the tensor product and Hadamard product of operators and the Khatri-Rao product of matrices.
Arnon Ploymukda, Pattrawut Chansangiam
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Physical Review Research, 2022 Entanglement is the fundamental difference between classical and quantum systems and has become one of the guiding principles in the exploration of high- and low-energy physics.
Patrick Emonts, Ivan Kukuljan
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On the joint distribution of the marginals of multipartite random quantum states
, 2020 We study the joint distribution of the set of all marginals of a random Wishart matrix acting on a tensor product Hilbert space. We compute the limiting free mixed cumulants of the marginals, and we show that in the balanced asymptotical regime, the ...
Dartois, Stephane +2 more
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Entangled subspaces and quantum symmetries [PDF]
, 2004 Entanglement is defined for each vector subspace of the tensor product of two finite-dimensional Hilbert spaces, by applying the notion of operator entanglement to the projection operator onto that subspace.
Bracken, A. J.
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Infinite rank solution for conformable degenerate abstract Cauchy problem in Hilbert spaces
Journal of Mathematics and Computer Science, 2023 In this paper, we find an infinite rank solution of a conformable abstract Cauchy problem. The involved derivative is the conformable one. The main idea of the proofs are based on the theory of tensor product of Banach spaces.
F. Seddiki, M. Horani, Roshdi Khalil
semanticscholar +1 more source
States of quantum systems and their liftings
, 2000 Let H(1), H(2) be complex Hilbert spaces, H be their Hilbert tensor product and let tr2 be the operator of taking the partial trace of trace class operators in H with respect to the space H(2). The operation tr2 maps states in H (i.e.
Accardi +9 more
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Extended quantum conditional entropy and quantum uncertainty inequalities [PDF]
, 2012 Quantum states can be subjected to classical measurements, whose incompatibility, or uncertainty, can be quantified by a comparison of certain entropies. There is a long history of such entropy inequalities between position and momentum.
C. Davis +18 more
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