LogGabor/LogGabor.py
def loggabor_image(self, x_pos, y_pos, theta, sf_0, phase, B_sf, B_theta):
        """
        Returns the image of a LogGabor

        Note that the convention for coordinates follows that of matrices:
        the origin is at the top left of the image, and coordinates are first
        the rows (vertical axis, going down) then the columns (horizontal axis,
        going right).

        """

        FT_lg = self.loggabor(x_pos, y_pos, sf_0=sf_0, B_sf=B_sf, theta=theta, B_theta=B_theta)
        FT_lg = FT_lg * np.exp(1j * phase)
        return self.invert(FT_lg, full=False)
def loggabor_image(self, x_pos, y_pos, theta, sf_0, phase, B_sf, B_theta):
        """
        Returns the image of a LogGabor

        Note that the convention for coordinates follows that of matrices:
        the origin is at the top left of the image, and coordinates are first
        the rows (vertical axis, going down) then the columns (horizontal axis,
        going right).

        """

        FT_lg = self.loggabor(x_pos, y_pos, sf_0=sf_0, B_sf=B_sf, theta=theta, B_theta=B_theta)
        FT_lg = FT_lg * np.exp(1j * phase)
        return self.invert(FT_lg, full=False)
def loggabor_image ( self , x_pos , y_pos , theta , sf_0 , phase , B_sf , B_theta ) : FT_lg = self . loggabor ( x_pos , y_pos , sf_0 = sf_0 , B_sf = B_sf , theta = theta , B_theta = B_theta ) FT_lg = FT_lg * np . exp ( 1j * phase ) return self . invert ( FT_lg , full = False )
Returns the image of a LogGabor

        Note that the convention for coordinates follows that of matrices:
        the origin is at the top left of the image, and coordinates are first
        the rows (vertical axis, going down) then the columns (horizontal axis,
        going right).
Returns the image of a LogGabor