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Applications in Quantum Physics Problems

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[1]        L. Qi, ˇ°The minimum Hartree value for the quantum entanglement problemˇ±, February 2012. arXiv:1202.2983.

 

[2]       X. Zhang and L. Qi, ˇ°The quantum eigenvalue problem and Z-eigenvalues of tensorsˇ±, May 2012. arXiv:1205.1342.

 

[3]        D. Han and L. Qi, ˇ°A successive approximation method for quantum separabilityˇ±, Frontiers of Mathematics in China 8 (2013) 1275-1293.

 

[4]        Y. Wang, L. Qi, S. Luo and Y. Xu, ˇ°An alternative steepest direction method for optimization the in evaluating the geometric discordˇ±, Pacific Journal of Optimization 10 (2014) 137-150.

 

[5]        G. Ni, L. Qi and M. Bai, ˇ°Geometric measure of entanglement and U-eigenvalues of tensorsˇ±, SIAM Journal on Matrix Analysis and Applications 35 (2014) 73-87.

 

[6]       S. Hu, L. Qi, Y. Song and G. Zhang, ˇ°Geometric measure of entanglement of multipartite mixed statesˇ±, International Journal of Software and Informatics 8 (2014) 317-326.

 

[7]       S. Hu, L. Qi and G. Zhang, ˇ°Computing the geometric measure of entanglement of multipartite pure states by means of non-negative tensorsˇ±, Physical Review A 93 (2016) 012304.

 

[8]       M. Che, L. Qi and Y. Wei, ˇ°Iterative algorithms for computing US- and U-eigenpairs of complex tensorsˇ±, Preprint, November 2015.

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