You might use the general FFT method in system identification:
At least you can start with this:
1. Calculate the FFT of your output (the step response plot)
2. You know what the FFT of your input (the heaviside function) is: 1/2*pi*f
3. devide the first by the second and end up eith the calculated transfer function.
4. Plot the Bode plot (magnitude and phase / frequency)
5. Fit it with a transfer function that you know and has second order characteristics. A system with two poles with or without a zero. stuff like that
Good luck!
It tells you what the system does to the input signal(s) to generate the output signal(s). The transfer function can be expressed in either the time domain or the frequency domain, depending on whichever is easier to deal with in the application.
Gain is also taken as Laplace transform of output to Laplace transform of Input . for example voltage gain calculation , it is not necessary to make the energy will be zero in L and C ( if present in the given circuit). But in case of Transfer function to avoid the system dynamics , we have to make the inductor and capacitor energy will be zero as initial condition = 0
The type of response given by Laplace transform analysis is the frequency response.
A response is an answer or reply that can be in a word or action.
An automatic response.
You can estimate the derivative by looking at adjacent rows of the table, and calculate (difference of y-coordinates) divided by (difference of x-coordinates).
The call is given by the soloist and response by the group
Substitute the given value for the argument of the function.
A transfer letter is given to an employee when transferring to another location. When writing a transfer letter be sure to date it, state any perks or benefits given and state the reason for the transfer.
solution
Both the call and the response are given by the soloist.
Both the call and the response are given by the soloist.