[[1] A. Bottcher and B. Silbermann, Analysis of Toeplitz operators, Springer-Verlag, 1990.10.1007/978-3-662-02652-6]Search in Google Scholar
[[2] W.C. Brown, F.W. Call, Maximal commutative subalgebras of n × n matrices, Communications in Algebra 22 (1994), 4439-4460.10.1080/00927879308824808]Search in Google Scholar
[[3] W.C. Brown, Two constructions of maximal commutative subalgebras of n × n matrices, Communications in Algebra 22 (1994), 4051-4066.10.1080/00927879408825065]Search in Google Scholar
[[4] W.C. Brown, Constructing maximal commutative subalgebras of matrix rings in small dimensions, Communications in Algebra 25 (1997), 3923-3946.10.1080/00927879708826096]Search in Google Scholar
[[5] P.J. Davis, Circulant Matrices, Wiley, New York, 1979.]Search in Google Scholar
[[6] I. Gohberg, S. Goldberg and M.A. Kaashoek, Classes of Linear Operators, Vol. 2, Birkhauser Verlag Basel, 1993.10.1007/978-3-0348-8558-4]Search in Google Scholar
[[7] U. Grenander and G. Szego, Toeplitz Forms and Their Applications. University of Calif. Press, Berkeley and Los Angeles, 1958.]Search in Google Scholar
[[8] I. S. Iohvidov, Hankel and Toeplitz Matrices and Forms, Birkhuser Boston, Cambridge, MA, 1982.]Search in Google Scholar
[[9] C. Gu, L. Patton, Commutation relation for Toeplitz and Hankel matrices, SIAM J. Matrix Anal. Appl. 24 (2003), 728–746.10.1137/S0895479800377320]Search in Google Scholar
[[10] T. Shalom, On Algebras of Toeplitz matrices, Linear Algebra and its applications 96 (1987), 211-226.10.1016/0024-3795(87)90345-4]Search in Google Scholar
[[11] H. Widom, Toeplitz Matrices, in Studies in Real and Complex Analysis, (J. I.I. Hirschmann, ed.), MAA Studies in Mathematics, Prentice-Hall, Englewood Cliffs, NJ, 1965.]Search in Google Scholar