Примери коришћења Fourier transform на Енглеском и њихови преводи на Српски
{-}
-
Colloquial
-
Ecclesiastic
-
Computer
-
Latin
-
Cyrillic
n T).{\displaystyle T\cdot x(nT).} This function is also known as the discrete-time Fourier transform(DTFT) of the sample sequence.
is real-valued if and only if the Fourier transform of f{\displaystyle f} is Hermitian.
usually refers to the result that the Fourier transform is unitary;
the existence of the Fourier transform of the original signal is assumed,
function spaces Cauchy distribution, also called the"Lorentzian distribution"(the Fourier transform of the Laplace) Characteristic function(probability theory).
digital filtering methods. ContentsContents of lecturesDiscrete Fourier transform(DFT) and efficient computation of DFT.
then compute the Fourier transform separately on each shorter segment.
Laplace and Fourier transform etc. The outcomeStudent will be able to read
digital filtering methods. ContentsContents of lecturesDiscrete Fourier transform(DFT) and efficient computation of DFT.
noisy time series kSpectra Toolkit for Mac OS X from SpectraWorks Time stretched short time Fourier transform for time frequency analysis of ultra wideband signals A BSD-licensed Matlab class to perform STFT
The top two graphs depict Fourier transforms of two different functions that produce the same results when sampled at a particular rate.
STFTs as well as standard Fourier transforms and other tools are frequently used to analyze music.
Alternative techniques asymptotically improve gate counts by using quantum Fourier transforms, but are not competitive with fewer than 600 qubits due to high constants.
when one examines the discrete-time Fourier transforms(DTFT) of the sequences.
See Fourier transform.
This is called the Fast Fourier Transform.
The continuous Fourier Transform is.
This is achieved by the quantum Fourier transform.
That is, a Fourier transform is used in place of the Fourier series.
Where the X^{\displaystyle{\widehat{X}}} notation distinguishes the Z-transform from the Fourier transform.