Results 1 to 10 of about 5,387,064 (312)
*-g-frames in tensor products of Hilbert C*-modules [PDF]
In this paper, we study *-g-frames in tensor products of Hilbert C*-modules. We show that a tensor product of two *-g-frames is a *-g-frame, and we get some result.
Mohamed Rossafi, Samir Kabbaj
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Maximal Cohen–Macaulay tensor products and vanishing of Ext modules [PDF]
In this paper, we investigate the maximal Cohen–Macaulay property of tensor products of modules, and then give criteria for projectivity of modules in terms of vanishing of Ext modules.
Kaito Kimura, Yuya Otake, Ryo Takahashi
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Selected Configuration Interaction in a Basis of Cluster State Tensor Products. [PDF]
Selected configuration interaction (SCI) methods are currently enjoying a resurgence due to several recent developments which improve either the overall computational efficiency or the compactness of the resulting SCI vector.
Vibin Abraham, N. Mayhall
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Hamilton-Jacobi equations for inference of matrix tensor products [PDF]
We study the high-dimensional limit of the free energy associated with the inference problem of finite-rank matrix tensor products. In general, we bound the limit from above by the unique solution to a certain Hamilton-Jacobi equation.
Hong-Bin Chen, J. Xia
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Multidimensional Arrays, Indices and Kronecker Products
Much of the algebra that is associated with the Kronecker product of matrices has been rendered in the conventional notation of matrix algebra, which conceals the essential structures of the objects of the analysis.
D. Stephen G. Pollock
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In embedded electronic system applications being developed today, complex datasets are required to be obtained, processed, and communicated. These can be from various sources such as environmental sensors, still image cameras, and video cameras.
Ian Andrew Grout, Lenore Mullin
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Given Banach space operators Si{S}_{i} and Ti{T}_{i}, i=1,2i=1,2, we use elementary properties of the left and right multiplication operators to prove, that if the tensor products pair (S1⊗S2,T1⊗T2)\left({S}_{1}\otimes {S}_{2},{T}_{1}\otimes {T}_{2}) is ...
Duggal Bhagawati Prashad, Kim In Hyoun
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The dual of the space of bounded operators on a Banach space
Given Banach spaces X and Y, we ask about the dual space of the (X, Y). This paper surveys results on tensor products of Banach spaces with the main objective of describing the dual of spaces of bounded operators. In several cases and under a variety of
Botelho Fernanda, Fleming Richard J.
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A new approach to tensor product of hypermodules [PDF]
As an essential tool in homological algebra, tensor products play a basic role in classifying and studying modules. Since hypermodules are generalization of modules, it is important to generalize the concept of the tensor products of modules to the ...
Seyed Shahin Mousavi
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The complexity of computing Kronecker coefficients [PDF]
Kronecker coefficients are the multiplicities in the tensor product decomposition of two irreducible representations of the symmetric group $S_n$. They can also be interpreted as the coefficients of the expansion of the internal product of two Schur ...
Peter Bürgisser, Christian Ikenmeyer
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