Examples of 'fourier transformation' in a sentence

Meaning of "fourier transformation"

fourier transformation: A Fourier transformation is a mathematical method used in signal processing and analysis to transform a function of time or space into a function of frequency. It is commonly used in fields like physics, engineering, and data analysis to decompose complex waveforms into simpler components

How to use "fourier transformation" in a sentence

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fourier transformation
Fourier transformation is also useful as a compact representation of a signal.
Optical propagation and the fractional fourier transformation.
Fourier transformation synthesis.
The spectral analysis is based on the autocovariance function and its fourier transformation the spectrum.
Fast fourier transformation.
The interferogram is converted to a spectrum by Fourier transformation.
Fourier transformation of this impulse response also yields a transfer function measurement.
This corresponds to shift theorem of Fourier transformation.
Fourier transformation was used to find out the vibration frequencies and their powers.
This may be considered to be a Fourier transformation process.
A Fourier transformation is known to the skilled person.
This is given by the Fourier transformation taking place.
The spectrum is preferably resulted by executing a Fourier transformation.
The inverse Fourier transformation is accomplished by movement.
The decomposition process itself is called a Fourier transformation.

See also

Discrete and fast Fourier transformation with applications.
Zero padding is for example applied to the samples prior to Fourier transformation.
Fast Fourier transformation was applied to analyze frequency domain responses.
It is at least necessary to use a Fourier transformation type apparatus.
A Fourier transformation is carried out to obtain an image in frequency representation.
This analysis can comprise Fourier transformation of the measured signals.
The spectrum was obtained on the basis of picture analysis by means of a Fourier transformation.
The spectrum is obtained through Fourier transformation of the measured interferogram.
The transformation into a frequency spectrum is carried out by means of a Fourier transformation.
Multidimensional Fourier transformation of the multidimensional time signal yields the multidimensional spectrum.
In order to attain such properties an inverse Fourier transformation has to occur.
The Fourier Transformation can therefore be applied to the signal function measured by every detector.
The pulses were digitised by an oscilloscope and frequency spectra were calculated by Fourier transformation.
Perhaps the most important use of the Fourier transformation is to solve partial differential equations.
Any waveform can be disassembled into its spectral components by Fourier analysis or Fourier transformation.
A final inverse Fourier transformation is then performed to recover the stress field in real space.
The frequencies of these oscillations can be obtained through Fourier transformation of seismic data.
Fourier transformation Infra red spectrometer under room air at room temperature and KBr disk.
This measured signal is then sent to a computer where Fourier transformation takes place.
Performing the Fourier transformation on a distorted shape would create ripples over the Fourier transformed spectrum.
According to a preferred embodiment of the invention the spectral analyzer comprises a fast Fourier transformation device.
The DSP is notably adapted to Fourier transformation and speech coding type processes.
OFDMA modulation is typically carried out by inverse Fourier transformation.
A discrete Fourier transformation is thereafter applied to these N reconstructed pulses.
The data were processed using a Fast Fourier Transformation.
The means for Fourier transformation is diagramatically represented at 6.
A delay-Doppler spectrum is obtained by Fourier transformation.
Computing a discrete Fourier transformation of the measured response ;.
Fourier transformation of the resulting data produces a B-scan image.
Predefined parameters derived from the fast fourier transformation may include coefficients, for example.
This determination may be performed in a number of manners, such as using a Fourier transformation.
The Fourier transformation was prioritized in three spatial directions, applying the Hamming filter.
In other words, it consists of a Fourier transformation.
In fact, the Fourier transformation does not reconcile the frequency description and location in time.
A method according to claim 7 wherein the treatment is by Fourier transformation.

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Examples of using Fourier
Fourier analysis is particularly common for waves
Optical propagation and the fractional fourier transformation
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