ImageFFT_class.py 文件源码

def correlate(self, imgfft):
        #Very much related to the convolution theorem, the cross-correlation
        #theorem states that the Fourier transform of the cross-correlation of
        #two functions is equal to the product of the individual Fourier
        #transforms, where one of them has been complex conjugated:  


        if self.imgfft is not 0 or imgfft.imgfft is not 0:
            imgcj = np.conjugate(self.imgfft)
            imgft = imgfft.imgfft

            prod = deepcopy(imgcj)
            for x in range(imgcj.shape[0]):
                for y in range(imgcj.shape[0]):
                    prod[x][y] = imgcj[x][y] * imgft[x][y]

            cc = Corr( np.real(fft.ifft2(fft.fftshift(prod)))) # real image of the correlation

            # adjust to center
            cc.data = np.roll(cc.data, int(cc.data.shape[0] / 2), axis = 0)
            cc.data = np.roll(cc.data, int(cc.data.shape[1] / 2), axis = 1)
        else:
            raise FFTnotInit()
        return cc