best explanation ever. Thank you very much, may God bless you. If you have time can you please explain the electrical application of state space. The circuit is the 2nd order with parallel C and L
Yes ... the equation you show provides the same solution as the equation given in the slides, det(sI - A). The roots of an equation are unchanged by multiplying through be -1. Solving for the poles (s) is equal to the eigenvalues (z).
This guy is a genius teacher, knows how to teach. watching him is listening to a good poem.
Great series, great explanations, great examples 10/10
Thank you sir. I have learned a lot from this video.
Excellent!! 🤟
Your explanations are just incredible, thank you very much.
Great video thanks Rick. Stella derivation and that example was saucy!!
Thanks! Sir you did a great job for new professionals
This is just so perfect explanation (y)
Thank you very much. This help me understand state space so easily.
best explanation ever. Thank you very much, may God bless you. If you have time can you please explain the electrical application of state space. The circuit is the 2nd order with parallel C and L
what a great work
How does it work for two inputs?
Aren't the eigenvalues of a matrix det(A-zi)=o where z is the eigenvalue and i the identity matrix ?
Yes ... the equation you show provides the same solution as the equation given in the slides, det(sI - A). The roots of an equation are unchanged by multiplying through be -1. Solving for the poles (s) is equal to the eigenvalues (z).