An algorithm for solving the matrix polynomial equation B(s)D(s)+A(s)N(s)=H(s)
暂无分享,去创建一个
A simple method is presented for finding the solution (B(s)A(s)) of the matrix polynomial equation B(s)D(s)+A(s)N(s)=H(s), procedure, which involves solving a set of linear equations, and results in a unique solution for which the rows of (B(s)A(s)) have a minimal possible degree if the solution exists. An example is given to illustrate the procedure. >
[1] Yhean-Sen Lai,et al. Coprime fraction computation of 2-D rational matrices , 1987 .
[2] Yhean-sen Lai,et al. Reduction of 2-D rational functions , 1984 .
[3] Jr. G. Forney,et al. Minimal Bases of Rational Vector Spaces, with Applications to Multivariable Linear Systems , 1975 .
[4] J. Feinstein,et al. The solution of the matrix polynomial equation A(s)X(s) + B(s)Y(s) = C(s) , 1984 .