P
Hi everyone
suppose we have a dynamical system
MY(dot)+KY=U
that M and K are symmetric positive definite matrices.
I want to show that this system is passive by the fact that if T is passive then <x,Tx> > 0
I know how to show this with classical control but i need a proof like this.
I used this theorem in my paper which i want to publish it very soon but i want to know how to prove it.
i know i should drive the transfer func and then transform it to time domain. but don't know what else.
suppose we have a dynamical system
MY(dot)+KY=U
that M and K are symmetric positive definite matrices.
I want to show that this system is passive by the fact that if T is passive then <x,Tx> > 0
I know how to show this with classical control but i need a proof like this.
I used this theorem in my paper which i want to publish it very soon but i want to know how to prove it.
i know i should drive the transfer func and then transform it to time domain. but don't know what else.
