Study the convolution in more details

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    Convolution Study
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The discussion focuses on studying convolution in detail, with participants sharing resources for learning. Links to a Wikipedia article and a comprehensive guide on digital signal processing are provided as starting points. Users express interest in free e-books that delve into convolution and its properties. One participant seeks assistance in finding the convolution function for a specific equation involving derivatives and exponential functions. The conversation highlights a collaborative effort to deepen understanding of convolution concepts.
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I want to study the convolution in more details. So if you can provide me by any link to find a brief study for the convolution.
 
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Well, this looks like an extensive article, with just enough to get you started and enough left to be proven to make for some nice exercises :smile:
 
I knew about "http://en.wikipedia.org/wiki/Convolution"
but I meant that if you know any links that can provid free e-books that study the convolution and its properties.
Thanks!
 
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Thanks a lot WolfOfTheSteps !
I will try to download them and I will read them carefully.
And if I will have any questions, I hope to help me.
Thank you!
Best regards!
 
you can study from Oppenheim...and if you want to understand, actualy what the convolution is, than give me a reply i can explain it very well.
 
Actually I am going to find the Convolution function for the following equation
Hn(t)= (-1)^n * e^(t^2)* d^n/dt^n * e^(-t^2)

So, I don't know how you can help to find a solution for the above equation.
Thanks alot.
 

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