[1] Diamond R. A note on the rotational superposition problem [J]. Acta Crystallogr Sect A, 1988, 44(2): 211-216.
[2] DeLathauwer L, DeMoor B, Vandewalle J. On the best rank-1 and rank-(R₁,R₂, · · · , R_N) approximation of higher-order tensors [J]. SIAM J Matrix Anal Appl, 2000, 21(4): 1324-1342.
[3] Kofidis E, Regalia P A. On the best rank-1 approximation of higher-order supersymmetric tensors [J]. SIAM J Matrix Anal Appl, 2002, 23(3): 863-884.
[4] Qi L. Eigenvalues and invariants of tensors [J]. J Math Anal Appl, 2007, 325(2): 1363-1377.
[5] Qi L. Eigenvalues of a real supersymmetric tensor [J]. J Symbolic Comput, 2005, 40(6): 1302-1324.
[6] Qi L. Rank and eigenvalues of a supersymmetric tensor, the multivariate homogeneous polynomial and the algebraic hypersurface it defines [J]. Journal of Symbolic Computation, 2006, 41(2): 1309-1327.
[7] Lim L H. Singular values and eigenvalues of tensors: a variational approach [C]// Proceeding of the IEEE International Workshop on Computational Advances in Multi-Sensor Adaptive Processing. 2005: 129-132.
[8] Dupont T F, Scott L R．The power method for tensor eigenproblems and limiting directions of Newton iterates [J]. Numerical Linear Algebra with Applications, 2013, 20(6): 956-971.
[9] 周会晓, 倪勤, 曾梅兰. 求实对称张量Z-特征值的牛顿法[J]. 淮北师范大学学报(自然科学版), 2014, 35(3): 10-12.
[10] Kolda T G, Mayo J R. Shifted power method for computing tensor eigenpairs [J]. Siam J Matrix Anal, 2010, 32(4): 1095-1124.