- #1
SeM
Hi, I have the following ODE:
aY'' + bY' + c = 0
I would like to convert it to a matrix, so to evaluate its eigenvalues and eigenvectors. I have done so for phase.plane system before, however there were two ODEs there. In this case, there is only one, so how does this look like in a matrix form given that this is non homogenous? Is it as such:
\binom{a \ \ 1}{-b \ \ 1}\binom{c}{0}}
Or how is it correct to convert ONE ODE to matrix form, and from there study it?
aY'' + bY' + c = 0
I would like to convert it to a matrix, so to evaluate its eigenvalues and eigenvectors. I have done so for phase.plane system before, however there were two ODEs there. In this case, there is only one, so how does this look like in a matrix form given that this is non homogenous? Is it as such:
\binom{a \ \ 1}{-b \ \ 1}\binom{c}{0}}
Or how is it correct to convert ONE ODE to matrix form, and from there study it?