Комментарии:
Sir, just now I have watched this video lecture. Thank you for explaining with the simple terms. I have a question. Why the state should be zero for a observer or other design ? Can you please explain me?
ОтветитьHey Brian, would it be possible to continue this spacecraft example but using MPC? I'd appreciate it greatly. Love.
ОтветитьI haven't finished the video yet but I found exactly what I was looking for. Thank you for sharing this in such an intuitive way to understand what I am doing haha. Keep shining :D
ОтветитьExcellent explanation
ОтветитьHoly shit, my professor went through all the mathematics that I could'nt even track the concepts. Thank you for this video
ОтветитьTHAT'S SO HELPFUL!!!!
Ответитьthis is the funniest video I've ever seen about something related with engineering
ОтветитьHi Brian, thanks for your lecture on LQR. You and Chris have done a great Job on this. Please my question is on the other diagonal that makes my matrix positive definite or semi positive definite in case of R., How can I choose members in case for nxn matrix, for n>=3. its easier for 2x2 to just pick any number and repeat it , just like zero if I am using an identity matrix, but for n>3 is my question. Secondly please can you do a video also for MPC?
ОтветитьAs always, great video Brian. I have a question in regard to LQR. Where is the difference between LQR and MPC in a practical and a mathematical way?
ОтветитьWhere cow?
ОтветитьIt's scam, there is no cow in code in github
Ответитьwhere is cow in code in github
ОтветитьGreat video! Tank u so much👍
ОтветитьThe issue I come across is choosing "optional' values for Q and R. I prefer pole placement for SISO systems. It is easy to determine the response and effort. I usually want to place the poles on the negative real axis. I can move the poles to the left ( more negative ) until I hit one of two limits. 1 output saturation as mentioned. However, usually the problem is feed back resolution. Placing the closed loop pole on the negative real axis does not guarantee that there will be no over shoot. The closed loop zeros can cause over shoot if the closed loop zeros are closer to the origin than the closed loop polse. Sometimes the closed loop zeros must be placed too. LQR has an advantage for MIMO systems. If the Q matrix is chosen correctly, the closed loop zeros will be close to the close loop poles almost canceling them out and improving performance.
Ответитьthank you sir for the great explanation
ОтветитьHi, I believe the Q is positive semidefinite while R is positive definite, no? or am I wrong here?
ОтветитьGreat and simple explanation. Thank you. I hope I will so good and make great videos too.
Ответитьwhy in LQR, we dont need to introduce Kr for reference error any more?
ОтветитьHi, Brian your videos about control theory is great , I hope you will talk about MPC controller :)
ОтветитьThis is definitely a great and simple explanation I've seen so far
Ответитьreally awesome explanation, thank you!
ОтветитьWhat a wonderful lecture. Thank you so much
ОтветитьI wish Brian create more tutorials...he is the best.
ОтветитьThank you sir.
ОтветитьNice video...helps a lot to get a clear explanation of optimal control and how to actually use it in a realistic manner.
Ответитьbut.. doesn't spacemen use solar energy?
ОтветитьI loveeeeee this video.. havent seen a more beautiful and better explanation. Thanks
ОтветитьI'd like to thank Brian for that fantastic take on the LQR explanation. I had understood the math behind it but I hadn't get the intuition I should have gotten while developing my LQR model and now I feel really ready to give it a shot.
Ответитьperfect explanation!
ОтветитьWhat an amazing explanation!
Ответитьi'm confused, everyone keep saying the LQR works with kalman filter i thought it should account for state uncertainty in someway, but apparently it doesn't?
ОтветитьJust brilliant!
Ответитьit seems like the more accurate you construct the state form of the UFO, the more accurate the LQR is. But how could we construct such a precise differential equation for a real system. Thanks
ОтветитьThank you for the explanation ! You made it very easy to understand :)
Ответитьthese series of videos are amazing & well described. cheers.
Ответитьcan Q be zero for same state I dont care about?
ОтветитьJust found this gem. Where DID the idea of beaming up cows come from, I wonder? Either way, a fun application :-)
ОтветитьBrian, I love you
ОтветитьWow perfectly explained
ОтветитьFantastic video!
ОтветитьYa ouedi rou7 rak raba7 denya w akhira n'challah
ОтветитьExcellent illustration
ОтветитьReally good video, content and form, both great! Very enjoyable
Ответитьdoes it only work for "unforced" systems? I haven't seen a single tutorial on how to apply, say, a step reference using this, and when I tried it didn't really work.
ОтветитьWow optimal control is amazing!! Way cooler than PID
Ответитьbeautiful
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