iterated transform - traducción al ruso
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iterated transform - traducción al ruso

INTEGRAL TRANSFORM AND LINEAR OPERATOR
Iterated Hilbert Transform; Hilbert Transform; Hilbert transforms; Hilbert kernel; Discrete Hilbert transform
  • ''Figure 1'': Filter whose frequency response is bandlimited to about 95% of the Nyquist frequency
  • ''Figure 3''.
  • ''Figure 5''. Discrete Hilbert transforms of a cosine function, using piecewise convolution
  • hilbert()}}
  • ''Figure 2'': Hilbert transform filter with a highpass frequency response

iterated transform      

математика

итерированная трансформанта

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

Definición

Iterated Function System
<graphics> (IFS) A class of fractals that yield natural-looking forms like ferns or snowflakes. Iterated Function Systems use a very easy transformation that is done recursively. (1998-04-04)

Wikipedia

Hilbert transform

In mathematics and signal processing, the Hilbert transform is a specific singular integral that takes a function, u(t) of a real variable and produces another function of a real variable H(u)(t). The Hilbert transform is given by the Cauchy principal value of the convolution with the function 1 / ( π t ) {\displaystyle 1/(\pi t)} (see § Definition). The Hilbert transform has a particularly simple representation in the frequency domain: It imparts a phase shift of ±90° (π2 radians) to every frequency component of a function, the sign of the shift depending on the sign of the frequency (see § Relationship with the Fourier transform). The Hilbert transform is important in signal processing, where it is a component of the analytic representation of a real-valued signal u(t). The Hilbert transform was first introduced by David Hilbert in this setting, to solve a special case of the Riemann–Hilbert problem for analytic functions.

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