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- W2588151729 abstract "In the linearization of systems of non-linear differential equations, those systems which can be exactly transformed into the second order linear differential equation Y-AY'-BY=0 where Y, Y', and Y are n x 1 vectors and A and B are constant n x n matrices of real numbers were considered. The 2n x 2n matrix was used to transform the above matrix equation into the first order matrix equation X' = MX. Specially the matrix M and the conditions which will diagonalize or triangularize M were studied. Transformation matrices P and P sub -1 were used to accomplish this diagonalization or triangularization to return to the solution of the second order matrix differential equation system from the first order system." @default.
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- W2588151729 date "1983-09-01" @default.
- W2588151729 modified "2023-09-27" @default.
- W2588151729 title "Transformation matrices between non-linear and linear differential equations" @default.
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