
Browse All Reviews > Mathematics Of Computing (G) > Numerical Analysis (G.1) > Approximation (G.1.2) > Fast Fourier Transforms (FFT) (G.1.2...)









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Reviews about "Fast Fourier Transforms (FFT) (G.1.2...)":

Date Reviewed 

Discrete fourier and wavelet transforms: an introduction through linear algebra with applications to signal processing Goodman R., World Scientific Publishing Co, Inc., River Edge, NJ, 2016. 300 pp. Type: Book
Fourier and wavelet transforms have proven to be indispensable tools in signal processing. They are taught in many courses, both at the graduate and undergraduate levels. When deciding how to teach these topics, the lecturer can choose...

Aug 29 2016 

Digital Fourier analysis: advanced techniques Kido K., Springer International Publishing, New York, NY, 2014. 178 pp. Type: Book (9781493911264)
If there was ever a “gift that keeps on giving” to the most esoteric of mathematicophysical theories or to the most pragmatic of engineering practice, it is Fourier analysis. (On my bucket list is someday to discov...

Dec 8 2015 

Parameter selection and numerical approximation properties of Fourier extensions from fixed data Adcock B., Ruan J. Journal of Computational Physics 273453471, 2014. Type: Article
The term “Fourier extensions” refers to a technique for approximating nonsmooth or nonperiodic functions using Fourier modes. Fourier series can approximate a smooth and periodic function very well with spectral con...

Jan 13 2015 

Fast computation of RBF coefficients using FFT Abe Y., Iiguni Y. Signal Processing 86(11): 32643274, 2006. Type: Article
Radial basis functions (RBFs) are real valued functions whose domain is in a real or complex vector space. The term “radial” refers to the fact that their value at a point depends only on the distance of that point ...

May 22 2007 

Efficient 2D FFT implementation on mediaprocessors Mermer C., Kim D., Kim Y. Parallel Computing 29(6): 691709, 2003. Type: Article
Mermer, Kim, and Kim address the problems of computation and data flow in the mapping of the 2D fast Fourier transform (FFT) onto a single programmable mediaprocessor. The MAP, which is a recently introduced commercial mediaprocessor, ...

Nov 18 2003 




