Fourier transform
In mathematical analysis, an integral transform useful in solving certain types of partial differential equations. A function's Fourier transform is derived by integrating the product of the function and a kernel function (an exponential function raised to a negative complex power) over the interval from −∞ to +∞. The Fourier transform of a function g is given by 
. Such transforms, discovered by Joseph Fourier, are particularly useful in studying problems concerning electrical potential.
Fourier transform [‚fu̇r·ē‚ā ′tranz‚fȯrm]
(mathematics)
For a function ƒ(t), the functionF(x) equal to 1/√(2π) times the integral overtfrom -∞ to ∞ of ƒ(t) exp (itx).
| (mathematics) | Fourier transform - A technique for expressing a waveform as a
weighted sum of sines and cosines. Computers generally rely on the version known as discrete Fourier transform. Named after J. B. Joseph Fourier (1768 -- 1830). See also wavelet, discrete cosine transform. |
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