Need some1 to clarify some things about eigenvalues/eigenvectors
and nonhomogeneous lineardiff equations
and systems of lienar diff eqn

This post was edited by Haxs on May 14 2013 06:19pm

What specifically do you need help with?

just clarifying the concepts in those topics

Well, I can walk you through some problems if you'd like...feel free to PM me.

eigenvectors is used to diagonalized a matrix

if A is diagonalizable so A = P (given by eigenvectors (A) ) * D (given by eigenvalues(A) ) *P^-1

"and systems of lienar diff eqn"

is it something like ?
y'(t) = a*x(t) +b*y(t) +c
x'(t) = d*x(t) +e*y(t)+f .

if so the system can be seen as matrix you have to diagonalized one and use some properties to solve it (would have to check my lesson )

if you have any question feel free to asj

i dont think thats what hes looking for
i can help you just pm me the problems

eigenvalues/eigenvectors are KEY to solving linear differential equations.

yea you're right i just wasnt used to your lettering but it seems right after i take a second look
forgot what diagonalizing meant but yea you need the eigenvectors and values

This post was edited by sentries on May 16 2013 11:56pm