[1] E. Babaei and Y. Zamani, Symmetry classes of polynomials associated with the direct product of permutation groups, Int. J. Group Theory, 3 no. 4 (2014) 63–69.
[2] E. Babaei and Y. Zamani, Symmetry classes of polynomials associated with the dihedral group, Bull. Iranian Math. Soc., 40 no. 4 (2014) 863–874.
[3] E. Babaei, Y. Zamani and M. Shahryari, Symmetry classes of polynomials, Comm. Algebra, 44 (2016) 1514–1530.
[4] R. Bhatia, Positive Definite Matrices, Princeton University Press, 2007.
[5] R. Bhatia and J. A. Dias da Silva, Variation of induced linear operators, Linear Algebra Appl., 341 (2002) 391–402.
[6] H. F. da Cruz and J. A. Dias da Silva, Equality of immanantal decomposable tensors, Linear Algebra Appl., 401 (2005) 29–46.
[7] H. F. da Cruz and J. A. Dias da Silva, Equality of immanantal decomposable tensors, II, Linear Algebra Appl., 395 (2005) 95-119.
[8] I. M. Isaacs, Character Theory of Finite Groups, Corrected reprint of the 1976 original, Academic Press, New
York, Dover Publications, Inc., New York, 1994.
[9] M. Marcus, Finite Dimensional Multilinear Algebra, Part I, Pure and Applied Mathematics, 23, Marcel Dekker, Inc., New York, 1973.
[10] R. Merris, Multilinear Algebra, Gordon and Breach Science Publisher, Amsterdam, 1997.
[11] K. Rodtes, Symmetry classes of polynomials assosiated to the semidihedral group and o-basis, J. Algebra Appl., 13 (2014) pp. 7.
[12] M. Shahryari, Relative symmetric polynomials, Linear Algebra Appl., 433 (2010) 1410–1421.
[13] Y. Zamani and E. Babaei, Symmetry classes of polynomials associated with the dicyclic group, Asian-Eur. J. Math., 6 (2013) pp. 10.
[14] Y. Zamani and E. Babaei, The dimensions of cyclic symmetry classes of polynomials, J. Algebra Appl., 13 (2014) pp. 10.
[15] Y. Zamani and M. Ranjbari, Induced operators on the space of homogeneous polynomials, Asian-Eur. J. Math., 9 (2016) pp. 15.