Signal Processing mathematics books ?(laplace, fourier )

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Recommendations for math books on Fourier and Laplace transforms, convolution, and transfer functions include Schaum's guides, particularly the one focused on signal processing. "The Elements of Statistical Learning" is noted for its effective discussion on convolution's impact on data. The topic is often referred to as "Linear System Theory" in older terminology, which typically appears in differential equations courses. Users suggest that Schaum's DSP book is particularly useful for understanding these concepts. Overall, these resources are considered valuable for grasping the mathematical foundations of signal processing.
shuby
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Hello,
Can you suggest me some good Math books about Fourier laplace transforms, convolution, transfert functions and stuff ?

Because all I have right now is some crapy math notes and an electricity book that doesn't mention anything about math theory.

I tried google but I really don't know what kind of math is that.

Thanks !
 
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if you're getting a Schaum outline, and you want signal processing, then i think it is better to get the outline about signal processing: https://www.amazon.com/dp/0070306419/?tag=pfamazon01-20 .

in the olden days we called this "Linear System Theory".
 
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rbj said:
in the olden days we called this "Linear System Theory".
I graduated all of last year and the courses I took were called Linear Systems I and II. I think mathematicians call it something else, but it usually first shows up in differential equations.

The textbook for one of my courses was the Schuam's DSP book, so I can also rec that one. I've also got the Schaum's Fourier book, but haven't found it to be that useful.
 
Thank you that's very helpful !
 
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