Iterative methods for computing U-eigenvalues of non-symmetric complex tensors with application in quantum entanglement
DOI10.1007/s10589-019-00126-5zbMath1455.81010arXiv1901.09510OpenAlexW2969720288WikidataQ114227036 ScholiaQ114227036MaRDI QIDQ2307708
Guyan Ni, Meng-Shi Zhang, Guo-Feng Zhang
Publication date: 25 March 2020
Published in: Computational Optimization and Applications (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1901.09510
Eigenvalues, singular values, and eigenvectors (15A18) Iterative numerical methods for linear systems (65F10) Multilinear algebra, tensor calculus (15A69) Quantum coherence, entanglement, quantum correlations (81P40) Entanglement measures, concurrencies, separability criteria (81P42)
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- Iterative algorithms for computing US- and U-eigenpairs of complex tensors
- Perron-Frobenius theorem for nonnegative tensors
- Z-eigenvalue methods for a global polynomial optimization problem
- Calculating entanglement eigenvalues for nonsymmetric quantum pure states based on the Jacobian semidefinite programming relaxation method
- Block tensors and symmetric embeddings
- Computing geometric measure of entanglement for symmetric pure states via the Jacobian SDP relaxation technique
- How entangled can a multi-party system possibly be?
- An adaptive gradient method for computing generalized tensor eigenpairs
- Spherical optimization with complex variables for computing US-eigenpairs
- Eigenvalues of a real supersymmetric tensor
- Global Optimization with Polynomials and the Problem of Moments
- Computing Tensor Eigenvalues via Homotopy Methods
- Characterizing Real-Valued Multivariate Complex Polynomials and Their Symmetric Tensor Representations
- Geometric Measure of Entanglement and U-Eigenvalues of Tensors
- Semidefinite Relaxations for Best Rank-1 Tensor Approximations
- A sequential subspace projection method for extreme Z-eigenvalues of supersymmetric tensors
- Shifted Power Method for Computing Tensor Eigenpairs
- Geometric entanglement in topologically ordered states
- The geometric measure of entanglement for a symmetric pure state with non-negative amplitudes
- Quantifying Entanglement
- An Adaptive Shifted Power Method for Computing Generalized Tensor Eigenpairs
- All Real Eigenvalues of Symmetric Tensors
- The geometric measure of multipartite entanglement and the singular values of a hypermatrix
- Tensor Analysis
- Most Tensor Problems Are NP-Hard
- Can Quantum-Mechanical Description of Physical Reality Be Considered Complete?
- Geometric quantum mechanics
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