LogGabor/LogGabor.py
def loggabor(self, x_pos, y_pos, sf_0, B_sf, theta, B_theta, preprocess=True):
        """
        Returns the envelope 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).

        """

        env = np.multiply(self.band(sf_0, B_sf), self.orientation(theta, B_theta))
        if not(x_pos==0.) and not(y_pos==0.): # bypass translation whenever none is needed
              env = env.astype(np.complex128) * self.trans(x_pos*1., y_pos*1.)
        if preprocess : env *= self.f_mask # retina processing
        # normalizing energy:
        env /= np.sqrt((np.abs(env)**2).mean())
        # in the case a a single bump (see ``orientation``), we should compensate the fact that the distribution gets complex:
        env *= np.sqrt(2.)
        return env
def loggabor(self, x_pos, y_pos, sf_0, B_sf, theta, B_theta, preprocess=True):
        """
        Returns the envelope 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).

        """

        env = np.multiply(self.band(sf_0, B_sf), self.orientation(theta, B_theta))
        if not(x_pos==0.) and not(y_pos==0.): # bypass translation whenever none is needed
              env = env.astype(np.complex128) * self.trans(x_pos*1., y_pos*1.)
        if preprocess : env *= self.f_mask # retina processing
        # normalizing energy:
        env /= np.sqrt((np.abs(env)**2).mean())
        # in the case a a single bump (see ``orientation``), we should compensate the fact that the distribution gets complex:
        env *= np.sqrt(2.)
        return env
Returns the envelope 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).