Flywheel Energy Storage System - FESS

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Hello everyone!
Does anyone have a simulation of a flywheel energy storage system with back-to back converters AC-DC-AC? I've searched everywhere and couldn't find one.
On this subject is based my Bachelor's Degree and it'd be very useful for me.
Thank you.
  4 Comments
Sahraoui Djalilo
Sahraoui Djalilo on 2 May 2023
Hello, Have you found a solution? Thank you
Sahraoui Djalilo
Sahraoui Djalilo on 2 May 2023
i have some thesis about DEVELOPMENT OF POWER CONDITIONING CONTROL STRATEGIES FOR FLYWHEEL STORAGE
i searching for simulimk model for the flywheel

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Accepted Answer

mark li
mark li on 1 Apr 2023
I also have the same problem, and I am trying to solve it, but I find that I can't understand the specific implementation of the paper, which may be related to my major is not electrical.
I would like to communicate with you about this project.
  6 Comments
Sam Chak
Sam Chak on 5 Apr 2023
Ok @Marina-Alexandreea ANITA, derive the model out of it using the Euler-Lagrange approach. It's a little calculus heavy. By hand, you will acquire the knowledge.
However, since this forum is about solving problems in MATLAB, I guess you should learn about this powerful functionalDerivative().
help functionalDerivative
--- help for sym/functionalDerivative --- FUNCTIONALDERIVATIVE Euler Operator. G = FUNCTIONALDERIVATIVE(f,x) computes the functional derivative of the symbolic scalar expression f with respect to the vector x of variables. All variables in x must be symbolic functions or symbolic function calls depending on the same independent variables. Example 1: >> syms x(t) y(t); >> functionalDerivative(x*y*diff(x,t)+diff(y,t)*diff(y,t,t,t),[x,y]) ans(t) = -x(t)*diff(y(t), t) x(t)*diff(x(t), t) - 2*diff(y(t), t, t, t, t) Example 2: >> syms u(x,y); >> functionalDerivative(sqrt(1+diff(u,x)^2+diff(u,y)^2), u) ans(x,y) = -( diff(u(x, y), y)^2*diff(u(x, y), x, x) ... + diff(u(x, y), x)^2*diff(u(x, y), y, y) ... - 2*diff(u(x, y), x)*diff(u(x, y), y)*diff(u(x, y), x, y) ... + diff(u(x, y), x, x) + diff(u(x, y), y, y) ... )/(diff(u(x, y), x)^2 + diff(u(x, y), y)^2 + 1)^(3/2) Documentation for sym/functionalDerivative doc sym/functionalDerivative

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