Laplace Transform, Transfer Function, Characteristic Equation, DC Gain
Laplace Transform, Transfer Function, Characteristic Equation, DC Gain
This post was migrated from Tistory. You can find the original here.
Convolution
The definition of convolution is total pain.
Laplace transform
Final value theorem, Laplace transform/inverse transform
Transfer function
Since it’s hard to generate a precise impulse function with real equipment, taking the Laplace transform of the impulse response is difficult in practice.
So it’s better to define the transfer function as output/input: G(s) = Y(s)/U(s)
y(t) in the time domain
For y(t) in the time domain, it’s simplest to use the inverse Laplace transform.
Characteristic equation, DC gain
This post is licensed under CC BY-NC 4.0 by the author.





