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Meanings and definitions for FFT
What does FFT stand for? What does FFT mean?
- A fast Fourier transform (FFT) is an algorithm that computes the discrete Fourier transform (DFT) of a sequence, or its inverse (IDFT).
- Fédération Française de Tennis, the French Tennis Federation
- Firefighters Upsala CK, a Swedish cycling team
- Football Federation Tasmania, a football organisation in Australia
- Four Four Two (4-4-2), a football formation
FourFourTwo, a football magazine
- FourFourTwo (TV series), an Asian football TV series
- 4-4-2, a band formed to record the song "Come on England" for the England football team for the Euro 2004 championship
- Tajikistan Football Federation (Tajik: Federosijuni futʙoli Toçikiston)
- Final Fantasy Tactics, a video game
- 2,1-fructan:2,1-fructan 1-fructosyltransferase
- Capital City Airport (Kentucky), in the United States
- Faculty of Food Technology, Latvia University of Agriculture
- Fédération Française de Tarot, the French tarot federation
- Feiler faster thesis, in journalism
- Final-Form Text, part of IBM's Document Control Architecture
- A Fistful of TOWs, a miniatures wargame
- Five Foot Thick, an American nu metal band
- Frontier Airlines, an American airline
- Future Fibre Technologies, an Australian fibre optic company
- another name for discrete-time Fourier transform (DTFT) of a finite-length series. E.g., F. J. Harris (p 52) describes the finite Fourier transform as a "continuous periodic function" and the discrete Fourier transform (DFT) as "a set of samples of the finite Fourier transform".[1] In actual implementation, that is not two separate steps; the DFT replaces the DTFT.[note 1] So J. Cooley (pp 77–78) describes the implementation as discrete finite Fourier transform.[2]
- another name for the Fourier series coefficients.[3]
- another name for one snapshot of a short-time Fourier transform.[4]
- Fourier transform
- Capital City airport (code), United States
- Fast Fourier Transform
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