영어에서 Fourier transform 을 사용하는 예와 한국어로 번역
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The ASM software functionality is available for MilkoScan analysers using Fourier Transform Infrared(FTIR) technology.
The Fourier transform is a mathematical formula that relates a signal sampled in time or space to the same signal sampled in frequency.
According to linear response theory, the Fourier transform of K or G describes how the system returns to equilibrium after an external perturbation;
The"Fast Fourier Transform"(FFT) is an important measurement method in the science of audio and acoustics measurement.
This next part looks cool, but also gives you a bit more understanding of what the Fourier transform does.
In each of these spaces, the Fourier transform of a function in Lp(Rn) is in Lq(Rn),
In each of these spaces, the Fourier transform of a function in Lp(Rn) is in Lq(Rn),
A fourier transform of an image of this structure taken with a camera provides the power spectrum that the camera is able to reproduce.
The fft function in MATLAB® uses a fast Fourier transform algorithm to compute the Fourier transform of data.
Then, use fft to compute the Fourier transform using the new signal length.
The fft function in MATLAB® uses a fast Fourier transform algorithm to compute the Fourier transform of data.
Given a filter order and description of an ideal filter, these functions return a windowed inverse Fourier transform of that ideal filter.
2) returns the n-point Fourier transform of each row.
Fft(X,[], 2) operates along the rows of X and returns the Fourier transform of each row.
Davies, Professor of Chemistry at Emory University, discusses Fourier Transform Infrared(FTIR) spectroscopy to understand the effect of catalyst, substrate, and carbenoid precursor on the rate and efficiencies of rhodium catalyzed reactions.
The catman® software uses the so-called Short Time Fourier Transform(STFT) to calculate the JTFA and applies a Fast Fourier Transform(FFT) repeatedly to short segments of a signal over time.
In optics, the Fourier transform can be used to describe the diffraction pattern produced by a plane wave incident on an optical mask with a small aperture[1].
The work on Tauberian theorems naturally led him to study the Fourier transform and he published The Fourier Integral, and Certain of Its Applications(1933)
To find the Fourier transform of an unknown function, it would be necessary to measure it at many points,
The Fourier transform can also be generalized to functions of several variables on Euclidean space,