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Find link is a tool written by Edward Betts .
searching for S transform 11 found (17 total)
alternate case: s transform
I Want to Work for Diddy
(130 words)
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Alex (March 23, 2010). "PAPERMAG: Reality Bites: Laverne Cox from VH1's TRANSform Me". papermag.com. Archived from the original on July 1, 2015. Retrieved
White noise analysis
(1,915 words)
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\left(-\left\langle \omega ,f\right\rangle \right)\in (S)} one defines the "S -transform " of white noise distributions Ψ {\displaystyle \Psi } by S Ψ ( f ) :=
Marchenko–Pastur distribution
(1,294 words)
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{\displaystyle R(z)={\frac {\sigma ^{2}}{1-\sigma ^{2}\lambda z}}} The S -transform is given by S ( z ) = 1 σ 2 ( 1 + λ z ) . {\displaystyle S(z)={\frac
Fault detection and isolation
(3,228 words)
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"Transient-based fault-location method for multiterminal lines employing S -transform ." IEEE transactions on power delivery 28.3 (2013): 1373-1380. Ahmadimanesh
Laverne Cox
(5,153 words)
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Catarinella, Alex (March 23, 2010). "Reality Bites: Laverne Cox from VH1's TRANSform Me". papermag.com. Archived from the original on July 1, 2015. Retrieved
Severity factor
(1,424 words)
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Research on Evaluation Method of Transient Overvoltage Hazard Based on S -Transform (PDF). Luis Rouco; Xose M. Lopez-Fernandez; Casimiro Alvarez-Mariño;
Poisson distribution
(11,215 words)
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{(z-\alpha (1+\lambda ))^{2}-4\lambda \alpha ^{2}}}}{2\alpha z}}} The S -transform is given by S ( z ) = 1 z + λ {\displaystyle S(z)={\frac {1}{z+\lambda
Spherical harmonics
(12,484 words)
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definitions ensures that the Y ℓ m {\displaystyle {\mathcal {Y}}_{\ell }^{m}} 's transform under rotations (see below) in the same way as the Y ℓ m {\displaystyle
Free convolution
(1,138 words)
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convolution can be carried out using complex-analytic techniques and the S -transform . Free convolution can be used to give a proof of the free central limit
Shadow heap
(1,415 words)
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{\displaystyle |P|} nodes from the shadow into an array S {\displaystyle S } . Transform S {\displaystyle S} as follows: If | S | > | C | {\displaystyle |S|>|C|}
Overring
(2,169 words)
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intermediate ring.: 60 The Kaplansky ideal transform (Hayes transform, S -transform ) of ideal I {\textstyle I} with respect to integral domain R {\textstyle