Author: Paul Shirkey

Modern Fast Fourier Transform

All variants of the original Cooley-Tukey O(n log n) fast Fourier transform fundamentally exploit different ways to factor the discrete Fourier summation of length N. For example, the split-radix FFT algorithm divides the Fourier summation of length N into three new Fourier summations: one of length N/2 and two of length N/4. The prime factor FFT, divides the Fourier summation of length N, i...
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High Performance FFT in NMath 4.0

The next release of Center Space's NMATH .NET libraries will contain high performance, multi-core aware, fast fourier transform classes. This set of classes will elegantly support all common 1D and 2D FFT computations in a robust easy to use object-oriented interface. The following FFT classes will be available. DoubleComplexForward1DFFT DoubleComplexBackward1DFFT DoubleComplexForw...
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