Use of FFT to recover parameters of waves

AI Thread Summary
The discussion focuses on using Fast Fourier Transform (FFT) to recover parameters from waves, with a request for explanations and introductory resources on signal processing. The importance of understanding Fourier transforms and the complexities involved in signal processing is emphasized. A helpful resource, "The Scientist and Engineer's Guide to Digital Signal Processing," is recommended for learning about digital signal processing and FFT. Additionally, participants suggest engaging with the USENET group comp.dsp for further questions on signal processing. The conversation also touches on the definition of signal-to-noise ratio, specifically the relationship between mean and standard deviation.
Bacle
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Hi, everyone:

As I am sure will be clear from my post, I am not--nor have I ever been-- an EE :).
(For the sake of giving some context to help taylor the answer,
I am a mathematician-in-training. I only know the most basic ideas of signal-processing
but I do know --intro-to-mid-level-- statistics: CLT, hypothesis-testing, etc.)

I am just curious on how one can use FFT to recover some parameters from
given waves. Would someone please explaina bit , or suggest a ref? I have read
just a bit on using the mean and likelihood methods to minimize noise.

I was also hoping someone would suggest some good sources at intro
level dealing with signal processing.

Thanks in Advance.
 
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This comes under the topic Numerical Methods in computer science. It might help to know Fourier transforms in advance.
 
Don't assume Fourier is a beast that can be easily tamed! There is some intense mathematics involved in signal processing!
 
UR_Correct said:
Don't assume Fourier is a beast that can be easily tamed! There is some intense mathematics involved in signal processing!

Care to share?
 
I found this site to be enormously helpful in all aspects of digital signal processing, including the FFT: http://www.dspguide.com/"
 
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i might suggest to go to the USENET group comp.dsp and as them about questions regarding signal processing. it has a pretty high S/N ratio and, if you don't have a newsserver with your ISP, you can always use Google Groups.
 
Thanks to All for your Replies.
rbj:

I recently read in my handbook a definition of the signal-to-noise ratio
in a sample, as the ratio of the mean to the standard deviation. Is this
correct?
 
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