Electrical Engineering: Ch 16: Laplace Transform (1 of 58) What is a Laplace Transform?
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- Опубліковано 9 лют 2025
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In this video I will explain what is a Laplace Transform using a flow chart, examples, and graphs of time domain and complex frequency domain.
Next video in this series can be seen at:
• Electrical Engineering...
Your work will be forever cherished and revered by all. Thank you for all your contributions to science!
Your hard work explaining these topics is highly appreciated by me and so many other. Thank you for putting these great sources that help so many across the globe
They wouldn't be here if it wasn't for my hard working wife who has made all this possible.
You are Great Professor.
Thank you a lot! You are Great Professor.
@@MichelvanBiezen Thank you mrs. VAN Biezen
simply you are doing a big favor to all the engineering students all over the world .your way of explanation and how you make it simple and clear is just great . hats off to you sir
according to Einstein, if u can't explain simple enough, then u don't know it well enough. Sir, you have explained simple enough. I remain a loyal fan.
Math concepts should always be explained as simple as possible.
This doesn't mean that they should be over-simplified (or even simplified, unless it's absolutely necessary for pedagogical reasons etc), it just means that things should be as concrete as possible with lots of examples and motivation, so that beginners can see how it all works and how it is useful for actual real-life situations.
Some maths teachers tend to be obsessed with abstract proofs and formalities, and this isn't really that useful to beginners - they usually prefer to see some applications, preferably as simple examples as possible which then slowly become more and more challenging.
Words can't describe how thankful I am.
I am putting this one my favorite.
Thank you for the making this outstanding effort to simply and clearly explain such a complex idea.
thanks for all the time and energy you spent in producing these lectures
Thank you very much Professor, your way of delivering the knowledge is very smooth and friendly. BIG LIKE
I wanted to thank you for all the help and videos you uploaded. With out these i don't think I would be able to pass my Differential equation class since it has online now with the whole corona virus going on. You sir are awesome!!!
God bless you, professor van Biezen!
Thank you.
About time! :p So excited to actually understand this topic.
Thank you! This really clarified a lot of unknowns to me.
Definitely the best explanation!
Beautiful series!!! Thank you professor.
I remember completing both my linear algebra and diff eqs course with a descent A, I loved how exotic and challenging these mathematics get. I’m a civil engineering major, sometimes I really question my self if I should go into mathematics instead, but I kind of suck at math. There are some mechanisms I simply do not understand. Math is a tool, you don’t have to fully understand how it works in order to use it, therefore I’m a CeVE
Were are starting these in the next Ordinary Differential Equations Lecture and I'm going to have a leg up on this before then.
THANK YOU SO MUCH!!!
Excellent intro to LT s!
Thank you. Enjoy. 🙂
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Love the tie! Thasnk for the great video!
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your lecture is very valuable.
Great videos , Thank you
you really like a Sir!!!!!
oyanm deyyek ayye. much lv
oh shit its you again. I'm glad to be back =D
New semester new vids and as usual ur better than my shit profs.
i love your explanation..thank u so much ❤❤❤❤❤❤❤❤❤❤❤❤❤❤❤❤❤❤❤❤
amazing
Shouldnt "t" be on left side, because if it is on right it just does not look like system is stable?
Hi, please correct me if i'm wrong.
Shouldn't the "x" in the real-imaginary graph be drawn at the left side instead of the right? that is x should be -3 ?
And so exponential at the left side is decaying (system stable), and exponential at right side is growing (system unstable)?
I like the way you are explaining things. Cheers!
The video is correct.
Adi San sigma is equal to 3 in this example , the minus sign is already in the exponent of e , so when sigma is equal to -3 the exponent of e will be -(-3) = +3 so it becomes a growth funcion , and the opposite is true , if sigma is 3 the exponent would be -3 so it becomes a decay function .
When we will plot the poles of F(s) it will be -3 as it is a stable system and for stable system poles lie on -ve axis.
@@MichelvanBiezen the video isn't completely correct. poles of F(s) is equals to s=-3+20j and -3-20j. but in your video, you calculate the poles s=+3-20j and +3+20j. adi san is correct. but nevermind you are a great man thanks for your effort.
thank you sir, love from India
Welcome to the channel!
My father did over 1200 Laplace Transform examples during his student years in the 1950's.
Sir, is there any of your video that explaining about finding roots using zeta and Omega n (natural frequency)? I'm currently learning control system but I'm lacking mechanical vibration course, i don't know whether it is from vibration or differential equation, please help me, I'm so desperate
Sorry, but we haven't gotten there yet. We are covering many topics and intend on continuing with more electrical engineering as time permits.
I hear it like "welcome to electron line" every time lol
For all you people that appreciate his work why don’t you donate some money to his patreon
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Thank you sir
very interesting
professor Thanks. I have one question. How does the (sigma + j*omega) in the complex frequency domain represents the time-domain function. can you please explain that? in this case, sigma = 3 and w = 20. what does 3+j20 represents/means in the complex frequency domain? Thanks.
Sir my question is from different topic but i am asking you bcous you are great help for me in electrodynamics we apply Laplace equation at region where charge is zero del^2(v) =o but mathematically del^2(v) is like a second derivative of potential so if i am moving on charged hollow sphere then it is equipotnetial surface for me means potential constant del(v)=o yield del^2(v) =o so why we can't apply Laplace equation on that surface ???
Thank you
I subscribed
This isn't really important, but there's a typo in the thumbnail image for this video and playlist: there's an x in the equation after the transformation (3x+1+4*3).
Thank you for letting us know so we can make the correction.
Why up to chapter 16 when inductors is chapter 6?
The other chapters will be done in the near future.
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I can't speak for all, but for myself it enhanced my life immensely
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