Examples of using Inverse transform in English and their translations into Greek
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Colloquial
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Computer
The inverse transform is given by.
The inverse transform is a sum of sinusoids called Fourier series.
Under suitable conditions, f is determined by\hat f via the inverse transform.
The inverse transform is.
The decompressor computes the inverse transform based on this reduced number of Fourier coefficients.
Which is the inverse transform formula.
The inverse transform is then given by the inverse of the above matrix.
Using the Laplace inverse transform, we have.
In the domain n∈[0, N- 1], this is the inverse transform of Eq.1.
It is not generally possible to write the inverse transform as a Lebesgue integral.
In terms of Sk, the inverse transform is given by.
Under this convention, the inverse transform becomes.
Inverse transform sampling is simple
The convolution theorem for the discrete-time Fourier transform indicates that a convolution of two infinite sequences can be obtained as the inverse transform of the product of the individual transforms. .
then by the inverse transform sampling method, Y=- λ-1 ln(X)
which uses the inverse transform to convert two independent uniform random variables into two independent normally distributed random variables.
A general method is the inverse transform sampling method,
We find the inverse transform by first adding and subtracting the same constant α to the numerator.
The normal distribution is an important example where the inverse transform method is not efficient.
To evaluate this inverse transform, we begin by expanding H(s)