We obtain several asymptotic results on the powers of a square matrix associated with SVD, QR decomposition and Cholesky decomposition.

This article presents an attempt to extend the CSR decomposition, previously introduced for tropical matrix powers, inhomogeneous products. The terms products are introduced, and then, a case is described where product admits such decomposition after some length bound on this given. In last part of paper, number counterexamples presented show that do not admit under more general conditions.