Examples of using Fourier transform in English and their translations into Russian
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Spectral analysis of ECG in VF using fast Fourier transform(FFT) allows us to determine frequency content of ECG oscillations.
Simple Cooley-Tukey Fast Fourier Transform algorithm for the powers of two is very common among beginners using FFT,
The implemented algorithm based on Fourier transform determines the sound frequency of guitar strings with the help of the built-in microphone.
Purpose: fast implementation of the direct and inverse Fourier transform for later use in image processing.
it was once the algorithm Fast Fourier Transform, which minimizes the number of mathematical operations required for its calculation.
The QPIU process relies on Fourier transform light scattering(FTLS) measurements to create 2-D angle-resolved light
Since a random process does not have a Fourier transform, the condition under which the sum converges to the original function must also be different.
The best quantum Fourier transform algorithms known(as of late 2000)
constructed from the Fourier transform, in this case on the real line.
is a reordering technique used in some fast Fourier transform algorithms.
The periodic boundary conditions are automatically satisfied if the solution is represented via the conventional discrete inverse Fourier transform.
discrete cosine Fourier transform and the entropy encoder.
For example, determining what component frequencies are present in a musical note would involve computing the Fourier transform of a sampled musical note.
The discrete version of the Fourier transform(see below) can be evaluated quickly on computers using Fast Fourier Transform(FFT) algorithms.
ϕ generates p-adic MRA then its Fourier transform lies in the unit ball.
such as the quantum Fourier transform, quantum simulation
Some of the readers may hold some parallels with the Fourier transform.
Fourier Transform Near Infrared spectroscopy(FT-NIR) provides a fast and effective solution for analyzing wet
The Hartley transform(HT) is an integral transform closely related to the Fourier transform(FT), but which transforms real-valued functions to real-valued functions.
Two-sided Laplace transforms are closely related to the Fourier transform, the Mellin transform,