Inverse discrete Fourier transform
ifft(x)
ifft(x) is the inverse discrete Fourier
transform (DFT) of the Galois vector x. If x is in
the Galois field GF(2m), the length of x
must be 2m-1.
For an example using ifft, see the reference page for fft.
The Galois field over which this function works must have 256 or fewer elements. In
other words, x must be in the Galois field
GF(2m), where m is an integer between 1 and 8.
If x is a column vector, ifft applies dftmtx to the multiplicative inverse of the primitive element of the
Galois field and multiplies the resulting matrix by x.