Open MarinoHappiness opened 3 years ago
What do you mean, elements of mathematical algebra?
The mathematical models used for designing feedback/control loops in electrical [control] engineering.
Well you can use a VCVS to do an adder: https://tinyurl.com/y54mfw2k
And there is an integrator example under Circuits->Op-Amps->Integrator.
I see. Thank you for creating this element. I hope you will expand the Controlled Source Output Function with other mathematical functions (integration, constants, differentiation, etc.) for simulating PID control.
You can put constants in there, or any other mathematical function except for integration and differentiation.
Why excluding those two? Doing integration and differentiation in PID control with operational amplifiers turns out to be an over endeavor. I think it's easier to define the mathematical functions of PID control using only Controlled Source Output Function elements. See what I mean: https://tinyurl.com/y4rbykjz
If I added integrators/differentiators, I would probably do it as separate components (not part of the VCVS) because they require state. They're not just simple functions of the input. For now you can create a subcircuit and encapsulate the op-amp implementation to make it smaller and more convenient.
I was wondering if there is a way to create multi-emitter BJTs, or if I just haven't found it? Thanks!
No multi-emitter BJT's, sorry.
You use a VCVS to do integration/differentiation now. http://www.falstad.com/circuit/customfunction.html
Hello,
Thank you for adding power converters and DC motor in the app. Please keep it up. I often use your app to learn about electronics and I hope you will add other good electric elements and circuits, such as resonant converters, BLDC motor, IGBT, Arduino, sensors, etc.
I had no success with simulating resonant converters. Can someone give a link to a good resonant converted circuit?
Will you be creating elements of mathematical algebra for the app (for feedback/control loops)?
Thank you, Marino