Results 11 to 20 of about 86,519 (273)
Singular values of a real rectangular tensor
Eigenvalues for real square tensors have been introduced and nice properties such as the Perron-Frobenius theorem for eigenvalues of nonnegative square tensors have been obtained in recent years. Real rectangular tensors arise from the strong ellipticity condition problem in solid mechanics and the entanglement problem in quantum physics. In this paper
Chang, K., Qi, L., Zhou, Guanglu
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Partially symmetric nonnegative rectangular tensors and copositive rectangular tensors
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Gu, Yining, Wu, Wei
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Rectangular array of electromagnetic vector sensors: tensor modelling/decomposition and DOA‐polarisation estimation [PDF]
In this study, the authors propose a fast quadrilinear decomposition algorithm for estimation of the directions‐of‐arrival and polarisations of the incident sources via a uniform rectangular array of electromagnetic vector sensors (EMVSs). Conventional quadrilinear alternating least squares (QALS), involves computationally intensive Khatri‐Rao products
Tanveer Ahmed +3 more
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Convergence of an algorithm for the largest singular value of a nonnegative rectangular tensor
The authors present an iterative algorithm for computing the largest singular value of a nonnegative rectangular tensor. The convergence of this algorithm for any irreductibile nonnegative rectangular tensor is also proved.
Zhou, Guanglu, Caccetta, Louis, Qi, L.
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Vortices with laminar and turbulent flow patterns in anisotropic media
The study develops and describes, in general, new models and devices of energy converters. The proposed devices operate on the basis of a rectangular parallelepiped with length a, height b, and width c ( ) made of anisotropic material.
A.A. , M.Ya. , D.O.
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Functionally Graded Plate Fracture Analysis Using the Field Boundary Element Method
This paper describes the Field Boundary Element Method (FBEM) applied to the fracture analysis of a 2D rectangular plate made of Functionally Graded Material (FGM) to calculate Mode I Stress Intensity Factor (SIF).
Simone Palladino +4 more
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In this study, we investigate some inequalities estimating the error of approximation for new defined tensor product kind quantum beta-type operators on rectangular regions, and we give an inequality in weighted mean.
Esma Yıldız Özkan
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Fundamental Invariants of Tensors, Latin Hypercubes, and Rectangular Kronecker Coefficients
Abstract We study polynomial SL-invariants of tensors, mainly focusing on fundamental invariants that are of smallest degrees. In particular, we prove that certain 3-dimensional analogue of the Alon–Tarsi conjecture on Latin cubes considered previously by Bürgisser and Ikenmeyer implies positivity of (generalized) Kronecker coefficients ...
Amanov, Alimzhan, Yeliussizov, Damir
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In this study, the problem of blind signal separation for coprime planar arrays is investigated. For coprime planar arrays comprising two uniform rectangular subarrays, we link the signal separation to the tensor-based model called coupled canonical ...
Zhongyuan Que +2 more
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A new S-type upper bound for the largest singular value of nonnegative rectangular tensors
By breaking N = { 1 , 2 , … , n } $N=\{1,2,\ldots,n\}$ into disjoint subsets S and its complement, a new S-type upper bound for the largest singular value of nonnegative rectangular tensors is given and proved to be better than some existing ones ...
Jianxing Zhao, Caili Sang
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