Walsh transform - перевод на русский
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Walsh transform - перевод на русский

EXAMPLE OF A GENERALIZED CLASS OF FOURIER TRANSFORMS
Hadamard transformation; Hadamard gate; Walsh-Hadamard Transform; Walsh-Hadamard transform; Hadamard Transform; Walsh transform; Walsh-Fourier transform; Hadamard-Rademacher-Walsh transform; Walsh–Hadamard transform
  • [[Fast Walsh–Hadamard transform]], a faster way to calculate the Walsh spectrum of (1, 0, 1, 0, 0, 1, 1, 0).
  • The original function can be expressed by means of its Walsh spectrum as an arithmetical polynomial.
  •  last2 = Thornton }}</ref><br>(1, 0, 1, 0, 0, 1, 1, 0) × H(8) = (4, 2, 0, −2, 0, 2, 0, 2)
Найдено результатов: 112
Walsh transform         

общая лексика

преобразование Уолша

Walsh transform         
преобразование Уолша преобразование Уолша
z-transformation         
MATHEMATICAL TRANSFORM WHICH CONVERTS SIGNALS FROM THE TIME DOMAIN TO THE FREQUENCY DOMAIN
Z transform; Laurent transform; Bilateral Z-transform; Bilateral z-transform; Z Transform; Z-domain; Z-transformation

математика

дискретное преобразование Лапласа

z-преобразование

transverse fault         
  • Down to down NEW
  • Spreading center and strips
  • Spreading centers constant
  • Spreading to Down NEW
  • Spreading to upper NEW
  • Upper to down NEW
  • Upper to upper
PLATE BOUNDARY WHERE THE MOTION IS PREDOMINANTLY HORIZONTAL
Transform-fault; Transform boundary; Transform fault boundary; Transform margin; Conservative plate boundaries; Conservative boundary; Transform faults; Transform Faults; Transform plate boundary; Transform plate; Transverse fault; Transform Margin; Transform Boundaries; Conservative plate boundary; Transform boundry; Transform Boundary; Strike-slip boundary

нефтегазовая промышленность

поперечный сброс

number-theoretic transform         
GENERALIZATION OF FOURIER TRANSFORM TO ANY RING
Number-theoretic transform; Number theoretic transform; Discrete weighted transform; Discrete Fourier transform (general)
теоретико-числовое преобразование
Laplace transform         
  • Pierre-Simon, marquis de Laplace
  • ''s''}}-domain equivalent circuits
THE INTEGRAL TRANSFORM ∫₀^∞ D𝑠 𝑓(𝑡)⁢EXP(−𝑠𝑡)
Laplace Transform; Laplace Transformation; S-plane; Laplace domain; Laplace transforms; S-domain; S domain; Laplace transformations; ℒ; Complex frequency; Complex frequency space; Fourier–Laplace transform; Fourier-Laplace transform; Partial fractions in Laplace transforms; Inverse Laplace transform of derivatives; S plane; Laplace transformation

общая лексика

преобразование Лапласа

transform         
WIKIMEDIA DISAMBIGUATION PAGE
Transform (disambiguation); Transformed; Transform (album); Transform (song); Transforms; Transforming
трансформировать, преобразовать
transform         
WIKIMEDIA DISAMBIGUATION PAGE
Transform (disambiguation); Transformed; Transform (album); Transform (song); Transforms; Transforming
трансформировать, преобразовывать; превращать; изменять
inversion method         
  •  F_X(x)\geq y\}</math>.
  • Graph of the inversion technique from <math>x</math> to <math>F(x)</math>. On the bottom right we see the regular function and in the top left its inversion.
  • An animation of how inverse transform sampling generates normally distributed random values from uniformly distributed random values
  • Random numbers y<sub>i</sub> are generated from a uniform distribution between 0 and 1, i.e. Y ~ U(0, 1). They are sketched as colored points on the y-axis. Each of the points is mapped according to x=F<sup>−1</sup>(y), which is shown with gray arrows for two example points. In this example, we have used an exponential distribution. Hence, for x ≥ 0, the probability density is <math>\varrho_X(x) = \lambda e^{-\lambda \, x}</math> and the cumulative distribution function is <math>F(x) = 1 - e^{-\lambda \, x}</math>. Therefore, <math>x = F^{-1}(y) = - \frac{\ln(1-y)}{\lambda}</math>. We can see that using this method, many points end up close to 0 and only few points end up having high x-values - just as it is expected for an exponential distribution.
BASIC METHOD FOR PSEUDO-RANDOM NUMBER SAMPLING
Inversion method; Inverse transform sampling method; Inverse transform method; Inversetransform sampling method; Inversion sampling

общая лексика

метод инверсии

inverse transform method         
  •  F_X(x)\geq y\}</math>.
  • Graph of the inversion technique from <math>x</math> to <math>F(x)</math>. On the bottom right we see the regular function and in the top left its inversion.
  • An animation of how inverse transform sampling generates normally distributed random values from uniformly distributed random values
  • Random numbers y<sub>i</sub> are generated from a uniform distribution between 0 and 1, i.e. Y ~ U(0, 1). They are sketched as colored points on the y-axis. Each of the points is mapped according to x=F<sup>−1</sup>(y), which is shown with gray arrows for two example points. In this example, we have used an exponential distribution. Hence, for x ≥ 0, the probability density is <math>\varrho_X(x) = \lambda e^{-\lambda \, x}</math> and the cumulative distribution function is <math>F(x) = 1 - e^{-\lambda \, x}</math>. Therefore, <math>x = F^{-1}(y) = - \frac{\ln(1-y)}{\lambda}</math>. We can see that using this method, many points end up close to 0 and only few points end up having high x-values - just as it is expected for an exponential distribution.
BASIC METHOD FOR PSEUDO-RANDOM NUMBER SAMPLING
Inversion method; Inverse transform sampling method; Inverse transform method; Inversetransform sampling method; Inversion sampling
метод обратного преобразования

Определение

transform fault
¦ noun Geology a strike-slip fault occurring at the boundary between two plates of the earth's crust.

Википедия

Hadamard transform

The Hadamard transform (also known as the Walsh–Hadamard transform, Hadamard–Rademacher–Walsh transform, Walsh transform, or Walsh–Fourier transform) is an example of a generalized class of Fourier transforms. It performs an orthogonal, symmetric, involutive, linear operation on 2m real numbers (or complex, or hypercomplex numbers, although the Hadamard matrices themselves are purely real).

The Hadamard transform can be regarded as being built out of size-2 discrete Fourier transforms (DFTs), and is in fact equivalent to a multidimensional DFT of size 2 × 2 × ⋯ × 2 × 2. It decomposes an arbitrary input vector into a superposition of Walsh functions.

The transform is named for the French mathematician Jacques Hadamard (French: [adamaʁ]), the German-American mathematician Hans Rademacher, and the American mathematician Joseph L. Walsh.

Как переводится Walsh transform на Русский язык