New iterative criteria for strong \(\mathcal{H}\)-tensors and an application
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Publication:515955
DOI10.1186/s13660-017-1323-1zbMath1360.65120OpenAlexW2590866239WikidataQ37670665 ScholiaQ37670665MaRDI QIDQ515955
Quan Lu, Jing-Jing Cui, Guo-Hua Peng, Zheng-Ge Huang
Publication date: 17 March 2017
Published in: Journal of Inequalities and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1186/s13660-017-1323-1
positive definitenessirreduciblenumerical resultnon-zero elements chainstrong \(\mathcal{H}\)-tensors
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Cites Work
- New criteria for \(\mathcal{H}\)-tensors and an application
- A tensor analogy of Yuan's theorem of the alternative and polynomial optimization with sign structure
- Finding the maximum eigenvalue of essentially nonnegative symmetric tensors via sum of squares programming
- Double \(B\)-tensors and quasi-double \(B\)-tensors
- \(MB\)-tensors and \(MB_0\)-tensors
- Programmable criteria for strong \(\mathcal {H}\)-tensors
- Eigenvalues and invariants of tensors
- The degree of the E-characteristic polynomial of an even order tensor
- An even order symmetric \(B\) tensor is positive definite
- Criterions for the positive definiteness of real supersymmetric tensors
- Some properties of strong \(\mathcal{H}\)-tensors and general \(\mathcal{H}\)-tensors
- \(M\)-tensors and nonsingular \(M\)-tensors
- Eigenvalues of a real supersymmetric tensor
- $M$-Tensors and Some Applications
- The Z -eigenvalues of a symmetric tensor and its application to spectral hypergraph theory
- New practical criteria for ℋ-tensors and its application
- Further Results for Perron–Frobenius Theorem for Nonnegative Tensors
- Shifted Power Method for Computing Tensor Eigenpairs
- Finding the Largest Eigenvalue of a Nonnegative Tensor
- General procedure for multivariable polynomial positivity test with control applications
- An Eigenvalue Method for Testing Positive Definiteness of a Multivariate Form
- All Real Eigenvalues of Symmetric Tensors