Motor Control From Scratch - Part3 | Rotating Magnetic Field Explained!
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- เผยแพร่เมื่อ 8 มิ.ย. 2024
- #ElectricVehicle #MotorControl
In this video, we will understand what is the rotating magnetic field, use vectors to denote sinusoidal signals (Space Vectors), and derive the formula for Synchronous speed of the motor (Ns = 120*f/p).
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This is part 3 of the series - Motor Control From Scratch.
Check out this playlist for other videos in this series:
• Motor Control From Scr...
To know more about different types of winding arrangements, check out this link: www.electrical4u.com/armature...
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0:00 : Rotating Magnetic Field
7:40 : Synchronous speed of motor
9:49 : Summary
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Disclaimer:
This video is for educational purposes only. Copyright Disclaimer Under Section 107 of the Copyright Act 1976, allowance is made for "fair use" for purposes such as criticism, comment, news reporting, teaching, scholarship, and research. Fair use is a use permitted by copyright statute that might otherwise be infringing. Non-profit, educational, or personal use tips the balance in favor of fair use. - วิทยาศาสตร์และเทคโนโลยี
Thanks for watching this video. If you have any questions, leave them in the comments and I would be happy to answer it. Cheers!
That was a really good explanation .Keep doing that buddy👍
I just have a question, where do you do these editing of equation and figures from ?
Hi , really loving your videos since the first one. Could you also share some resources from the next video onwards, some research papers to go through and stuff?
@@sagarpanchal3040 I write equations and draw figures in PowerPoint. Basic animation is done in PowerPoint and for complex animations, I use Blender.
@@thesubcooledmind7910 thank you
Wow, please keep up the good work. It would be great if you can talk about thermal modeling in the same way
Good material. Please enable the subtitles! 🙏
Good explanation and demonstration of concentrated and distributed windings!
Excellent, Thank you so much!
good stuff bro, keep up
Thanks for making these videos. Really appreciate the effort at being rigorous. Have a question though. The mmf F is the force/torque experienced by a rotor. The stator F is the mmf and its magnitude and direction is a function of the currents in the windings. The mmf experienced by a rotor with magnets is a function of the angle between the rotor mmf and the stator mmf. In this case theta is a relative angle and not the rotor angle, or the relative angle between the winnings.
Is this interpretation correct?
Hello, some of your videos do not have automatic translation active. Can you make it active? Motor Control From Scratch - Part 3, 4, 5 and 6.
Good. Super
I would thank you for your great explanation as well material and animation, you have good stuff but I have a question what is the difference between w.t and theta ?
dear friend,
thanks for the great video.
when you were comparing the omega_t = 0 and omega_t = 60 degrees, you say Fa, Fb and Fc do not change their direction? But this is not true based on what you have shown in the same slide? Could you please explain?
Great content and presentation. For a moment, I thought you were using manim python library for animation.
Hi. This is fantastic stuff. I'd like to get in touch with you. Please tell me how to.
You can email at contact@thesubcooledmind.com
awful accent! i cant even understand one complete sentence. i think your context is good but we can't get it well. use online tools.
This isn't meant for you. It is for Indians only. Just go to some other channel.
OP, you are doing a great job with this series, helped me a lot.
If you really focus on the content, you won't have any issues with any accent. If you can't really follow the content, because this might be a bit more advanced for you, then chances are you'll find fault with everything else.
I think the content is wonderful. But alas, I am not used to the Indian accent either. I suggest you can upload a subtitle to help our foreigners understand your explanation. Thanks in advance!
can you explain how you get to this equation?: F(ϕ,t)=Fp⋅cos(ω⋅t)⋅cos(ϕ) in 0:34