Results 231 to 240 of about 2,401,712 (281)
Long-Term Bending Behavior of Laminated Glass Plate with Temperature-Dependent Viscoelastic Interlayer. [PDF]
Zhu X, Ni K, Xu C, Zhao A, Wu P.
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Advanced Signal Processing Methods for Partial Discharge Analysis: A Review. [PDF]
Wen H +7 more
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Inference of the 3D pressure field exerted by a single cell from a thin membrane transverse deformation. [PDF]
Bédel Q, Dupré L, Destainville N.
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Head-Specific Spatial Spectra of Electroencephalography Explained: A Sphara and BEM Investigation. [PDF]
Graichen U +4 more
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On the Open TS/ST Correspondence. [PDF]
François M, Grassi A.
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Discrete Fourier-Jacobi Transform and Generalized Lipschitz Classes
Acta Mathematica Vietnamica, 2022zbMATH Open Web Interface contents unavailable due to conflicting licenses.
El Mehdi Loualid, Radouan Daher
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Properties of the Multidimensional Generalized Discrete Fourier Transform
IEEE Transactions on Computers, 1979In this work the generalized discrete Fouriertransform (GFT), which includes the DFT as a particular case, is considered. Two pairs of fast algorithms for evaluating amultidimensional GFT are given (T-algorithm, F-algorithm, and T'-algorithm, F'-algorithm) It is shown that in the case of the DFT of a vector, the T-algorithm represents a form of the ...
Corsini P., Frosini G.
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Generalized discrete Fourier transforms: the discrete Fourier-Riccati-Bessel transform
Computer Physics Communications, 1995zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Eric Stade
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Signal Processing, 1999
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Vladimir Britanak
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Vladimir Britanak
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IEEE Transactions on Circuits and Systems I: Regular Papers, 2015
Real transforms require less complexity for computations and less memory for storages than complex transforms. However, discrete fractional Fourier and Hartley transforms are complex transforms. In this paper, we propose reality-preserving fractional versions of the discrete Fourier, Hartley, generalized Fourier, and generalized Hartley transforms. All
Wen-Liang Hsue
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Real transforms require less complexity for computations and less memory for storages than complex transforms. However, discrete fractional Fourier and Hartley transforms are complex transforms. In this paper, we propose reality-preserving fractional versions of the discrete Fourier, Hartley, generalized Fourier, and generalized Hartley transforms. All
Wen-Liang Hsue
exaly +3 more sources

