Peng, Z.Y. (2005) A Iterative Method for the Least Squares Symmetric Solution of the Linear Matrix Equation AXB=C. Applied Mathematics and Computation, 170, 711-723.
http://dx.doi.org/10.1016/j.amc.2004.12.032

has been cited by the following article:

• TITLE: Least-Squares Solutions of Generalized Sylvester Equation with Xi Satisfies Different Linear Constraint

  AUTHORS: Xuelin Zhou, Dandan Song, Qingle Yang, Jiaofen Li

  KEYWORDS: Least-Squares Problem, Centro-Symmetric Matrix, Bisymmetric Matrix, Iterative Method

  JOURNAL NAME: Advances in Linear Algebra & Matrix Theory, Vol.6 No.2, June 14, 2016

  ABSTRACT: In this paper, an iterative method is constructed to find the least-squares solutions of generalized Sylvester equation , where is real matrices group, and satisfies different linear constraint. By this iterative method, for any initial matrix group within a special constrained matrix set, a least squares solution group with satisfying different linear constraint can be obtained within finite iteration steps in the absence of round off errors, and the unique least norm least-squares solution can be obtained by choosing a special kind of initial matrix group. In addition, a minimization property of this iterative method is characterized. Finally, numerical experiments are reported to show the efficiency of the proposed method.