Calculate e^At where A is a matrix (top: -11, -5) and bottom (60,40) Can someone tell me the definition of this stuff
\[A = \left[\begin{matrix}-11 & -5 \\ 60 & 4\end{matrix}\right] \]
Have you heard of Matrix exponential before?
yes. I know how to diagonalize a matrix
Then what's the problem here?
I don't know why we have to study that stuff and what is the link between stochastic matrix and this.
to find the steady state??
Do you know how to solve this though?
no
my pro give me the whole thing, but I need more information about this stuff to search about this, study without understanding about what am I doing is really hard to remember
my pro just gives me how to solve it in short cut, no definition, no reason, no back ground and so on
Anyway, I feel this website may help: http://www.math.utah.edu/~gustafso/2250matrixexponential.pdf Look for the Matrix exponential identities for e^At. I think it will help.
thanks a lot
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