\(M\)-eigenvalues-based sufficient conditions for the positive definiteness of fourth-order partially symmetric tensors
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Publication:2290939
DOI10.1155/2020/2474278zbMath1432.15023OpenAlexW2998963998WikidataQ114070414 ScholiaQ114070414MaRDI QIDQ2290939
Gang Wang, Linxuan Sun, Li-Xia Liu
Publication date: 29 January 2020
Published in: Complexity (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2020/2474278
Related Items (11)
Sharp upper bounds on the maximum \(M\)-eigenvalue of fourth-order partially symmetric nonnegative tensors ⋮ Criteria for the strong ellipticity condition of a partially symmetric tensor ⋮ Conditions of strong ellipticity and calculations of M-eigenvalues for a partially symmetric tensor ⋮ Shifted inverse power method for computing the smallest M-eigenvalue of a fourth-order partially symmetric tensor ⋮ An alternating shifted inverse power method for the extremal eigenvalues of fourth-order partially symmetric tensors ⋮ A direct method for calculating M-eigenvalues of an elasticity tensor ⋮ Parameterized S-type M-eigenvalue inclusion intervals for fourth-order partially symmetric tensors and its applications ⋮ Bound estimations of bi-block \(M\)-eigenvalues for bi-block symmetric tensors ⋮ Upper bounds for eigenvalues of Cauchy-Hankel tensors ⋮ Bi-block positive semidefiniteness of bi-block symmetric tensors ⋮ Sharp bounds on the minimum \(M\)-eigenvalue and strong ellipticity condition of elasticity \(Z\)-tensors-tensors
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