Definition in file FFT.h.
Go to the source code of this file.
Functions | |
template<class T> | |
void | Root_Unity (std::complex< T > &c, int n) |
Root of Unity. Replace c by the primitive root of order n . | |
unsigned int | BitReverse (int k, int n) |
template<class T> | |
void | Permut (T *Tab, int N) |
Shuflle on N entries. | |
template<class C, class U> | |
void | FFT (int n, const std::complex< U > &w, std::complex< C > *W, int inverse) |
unsigned int BitReverse | ( | int | k, | |
int | n | |||
) |
void FFT | ( | int | n, | |
const std::complex< U > & | w, | |||
std::complex< C > * | W, | |||
int | inverse | |||
) |
Implementation of { FFT } computation of a complex array. It is an "in-place" transformation, based on the Butterfly algorithm. A complex array W, of size n (a power of 2), is replaced by the FFT of its values. The complex number w
is a primitive root of unity of order $n$.
Definition at line 62 of file FFT.h.
Referenced by UPOL::mul_fft().
void Permut | ( | T * | Tab, | |
int | N | |||
) |
Shuflle on N entries.
Definition at line 43 of file FFT.h.
References BitReverse().
Referenced by UPOL::mul_fft().
void Root_Unity | ( | std::complex< T > & | c, | |
int | n | |||
) |
Root of Unity. Replace c
by the primitive root of order n
.
Definition at line 20 of file FFT.h.
Referenced by UPOL::mul_fft().