Constrained matrix equations have important applications in vibration theory, structural design, system identification, mathematical control theory, vibration theory, geology and many other fields. In this paper, the iterative method for symmetric solutions of matrix equations, is analyzed. When the matrix equations are consistent, the symmetric solutions of the matrix equations can be obtained.
吕睿星, 孙王杰, 马俊. 对于一类矩阵方程组对称解的探索与实践 [J]. 吉林化工学院学报, 2022, 39(1): 72-75.
LV Ruixing, SUN Wangjie, MA Jun. Exploration and Practice of the Symmetric Solutions of a Type of Matrix Equations
. Journal of Jilin Institute of Chemical Technology, 2022, 39(1): 72-75.