Bode Plots Explained 

How incredibly kind of you. Thank you! 🥰

I struggled to find a clever reply, but came up short

Me too, I felt like a treasure popped up.

Wow such a vivid and highly descriptive statement 🎉😂

Nice to hear that. Thanks for dropping by.

More than adequate and much appreciated. Thanks for dropping by Suresh.

Thanks! Nice to have finally finished something. ^_^

Me 2

Thank you! This does tend to be an area I consistently enjoy. There are a lot of PID control videos but I'm still thinking about making a dedicated video on it.

Delighted to hear that! While I am concerned that it is a little fast and covers a little too much, I do love seeing the full picture. Thank you! I am enjoying creating again. 😊

You're welcome and will do 😉

So glad to hear that! I typically try to make videos about things I originally found difficult to find clear information on, and then communicate what made them make sense to me. Pleased that it worked for you.

Well thanks Matheus! I have another video I'm working on, but they take forever!! 😅

Otherwise, awesome video!

Thank you! More videos coming "soon" 😉

And great to have you stop by Malcolm! :)

I'm glad to hear that, and thank you for the feedback. There's certainly some details I didn't cover...this gives more of a sketch than a "how to" for those parts.

Happy to. Delighted to hear that you're finding the low pass 2.0 useful. I'm hoping to create more projects focused on filling gaps in available/easy-to-use libraries in the future.

So glad to hear that! I find traditional signal processing explanations to be challenging, so I enjoy creating materials for this area.

Started a new career and moved. Finally settling into both. Nice to see you DJ ❤

Thank you so much! 😄

Working on one now 😉

Glad to hear that! Thanks for stopping by! 😊

Thank you so much for stopping by!

Certainly. Thanks for stopping by!

Thank you! 😁

You're welcome! I'm so glad you liked it. 😊

Glad to hear it helped! 😊

Thanks Nadir, I'm glad that you think so. I was trying to slow down a bit through the details, so hopefully it wasn't too fast.

أنت لطيف جدا، شكرا لك! [جوجل المترجم]

You're welcome! 😊

You're welcome and thank you for the suggestion! I would love to make a video on PID control design for various plant behaviors.

​@@curiores111yes! Pid please 😊

I told that before, but after PID, would be really nice a LQR video with the quality of your explanation. Btw, i would certainly buy a coursera course from you folks! Cheers

Sure, you can sweep frequencies to get an estimate of the transfer function. If you have an encoder you can measure the output positions relative to the input voltage (if that's what you're after). There's plenty of subtlety to that time of parameter estimation, so that's well outside the scope of this video.

Using accelerometer data to compute position is pretty difficult. Even a single integral will have substantial errors, but a double integral is particularly bad. You need to mix it with something else to get anything reasonable in terms of estimating position. If you're talking about 500 feet maybe GPS?

You're welcome 😊

"Could you please provide an explanation of 'poles' and 'zeros' in a practical context? I'm interested in understanding how these concepts are applied in real life."

@@mrprad7425 I love the idea! I'll mull on it. Thanks for the suggestion Mr Prad

@mrprad7425 Let me give a short explanation. Poles: Poles are points in the complex plane where the denominator of the Laplace transform expression becomes zero, causing the system's transfer function to become undefined or infinite. In terms of the physical interpretation, poles represent the natural frequencies or resonant frequencies of a system. They indicate the points at which the system's response can become unbounded or oscillatory. A pole's real part determines the exponential decay or growth rate of the response, while its imaginary part contributes to the frequency of oscillation. Imagine a simple mass-spring-damper system. The poles of its Laplace transfer function correspond to the system's natural frequencies. If there is a pole with a positive real part, it indicates that the system response will grow over time, possibly resulting in instability. On the other hand, if there are poles with negative real parts, the system response will decay over time, indicating stability. Zeros: Zeros are points in the complex plane where the numerator of the Laplace transform expression becomes zero. Zeros represent the values of the input signal for which the output response becomes zero. In other words, they are the frequencies or inputs that the system can attenuate or cancel out. Zeros have a significant impact on the system's frequency response and transient behavior. In the context of an electrical circuit, a zero might correspond to a point where a specific frequency of input voltage leads to no current flowing through a particular branch of the circuit. This could be due to a resonance effect or some other physical phenomenon that dampens the response at that frequency. But better understand physically, you need to learn what's laplace transform conveying airgapflux.in/search?q=laplace%20transform (these videos might help.) s = sigma + j omega s = exponential component + j oscillation/sinusoidal component

Its code that I wrote. It's not been edited for third part consumption, however. I'll edit and post it when I have time.

What kind of help are you looking for? Online, my help is pretty limited to some basic advice related to the videos. Difficult to offer much else.

Ordinary Differential Equation en.wikipedia.org/wiki/Ordinary_differential_equation