Faster algorithm than FFT for sparse signals found

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Hi,

I thought this article might be interesting to some of you. Here is the project's web page.

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Oh please dont...I study computer sciences and the Fourier transform is the main subject of the math class...It took me quite a long time to study it and now it just pisses me off...NO MORE FT! :P
Looking for a proper one.

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math is hard. let's get ice cream after school, in my new car. with ken!
you come and go, you come and go. amitabha neither a follower nor a leader be tagore "where roads are made i lose my way" where there is certainty, consideration is absent.

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Yeah and it's addictive.

Math: Not even once.

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IIRC this is lossy :(

"But as the researchers point out in their new paper, empirical studies show that on average, 57 of those frequencies can be discarded with minimal loss of image quality."

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robgxmn wrote:IIRC this is lossy :(
Yeah, 'sparse' stuff ... It also looks like there's overhead such that there's a lower bound on the number of samples 'n' before it starts to outperform FFTW. It looked like that bound might be sort of high for this to be completely relevant to audio DSP, but I wouldn't really know. There was also a higher bound against another sparse algorithm for lower 'k'/#frequencies pulled out, but the authors seemed pretty excited about being optimal (provably so asymptotically) for certain ratios of k and n higher than previous state-of-the-art sparse FFT-ish stuff.

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