[1] G.R. Duan, The solution to the matrix equation AV+BW = EVJ+R, Appl. Math. Lett., 17(10 (2004), 1197-1202.
[2] L.R. Fletcher, J. Kuatsky and N.K. Nichols, Eigenstructure assignment in descriptor systems, IEEE Trans. Autom. Control, 31(12) (1986), 1138-1141.
[3] M. Jalaeian, M. Mohammadzadeh Karizaki and M. Hassani, Conditions that the product of operators is an EP operator in Hilbert C*-module, Linear Multilinear Algebra, (2019), DOI: 10.1080/03081087.2019.1567673.
[4] T. Jiang and M. Wei, On solutions of the matrix equations $X -AXB = C$ and $ X- A overline{X}B = C$, Linear Algebra Appl., 367 (2003) 429-436.
[5] I. Kaplansky, Modules over operator algebras, Am. J. Math., 75(4) (1953), 839-858.
[6] G. Kasparov, Hilbert C*-modules: theorems of Stinespring and Voiculescu, J. Oper. Theory, 4(1) (1980), 133-150.
[7] P. Kirrinnis, Fast algorithms for the Sylvester equation $AX+XB^T=C$, Theor. Comput. Sci., 259(1-2) (2001), 623-638.
[8] E.C. Lance, Hilbert C*-Modules, LMS Lecture Note Series 210, Cambridge Univ. Press, 1995.
[9] M. Mohammadzadeh Karizaki, M. Hassani, M. Amyari and M. Khosravi, Operator matrix of Moore-Penrose inverse operators on Hilbert $C^*$-modules, Colloq. Math., 140 (2015), 171-182.
[10] K. Sait^{o} and J.D. Maitland Wright, On Defining AW*-Algebras and Rickart C*-Algebras, ArXiv: 1501.02434v1, 2015.
[11] D.C. Sorensen and A.C. Antoulas, The Sylvester equation and approximate balanced reduction, Linear Algebra Appl., (2002), 671-700.
[12] Q. Xu and L. Sheng, Positive semi-definite matrices of adjointable operators on Hilbert C*-modules, Linear Algebra Appl., 428 (2008), 992-1000.