Author: bugman Date: Fri Nov 7 09:52:09 2014 New Revision: 26435 URL: http://svn.gna.org/viewcvs/relax?rev=26435&view=rev Log: Simplification of some of the pseudo-ellipse 2nd degree frame order matrix equations. Modified: branches/frame_order_cleanup/lib/frame_order/pseudo_ellipse.py Modified: branches/frame_order_cleanup/lib/frame_order/pseudo_ellipse.py URL: http://svn.gna.org/viewcvs/relax/branches/frame_order_cleanup/lib/frame_order/pseudo_ellipse.py?rev=26435&r1=26434&r2=26435&view=diff ============================================================================== --- branches/frame_order_cleanup/lib/frame_order/pseudo_ellipse.py (original) +++ branches/frame_order_cleanup/lib/frame_order/pseudo_ellipse.py Fri Nov 7 09:52:09 2014 @@ -311,7 +311,7 @@ sin_phi2 = sin(phi)**2 # The integral. - a = sinc(2.0*smax/pi) * ((4.0*cos_phi2*((1.0 - cos_phi2)*cos_tmax + 3.0*(cos_phi2-1)) + 3.0)*sin(tmax)**2 - 16.0*cos_phi2*sin_phi2*cos_tmax) + 3.0*sin(tmax)**2 + a = sinc(2.0*smax/pi) * ((4.0*cos_phi2*sin_phi2*(cos_tmax - 3.0) + 3.0)*sin(tmax)**2 - 16.0*cos_phi2*sin_phi2*cos_tmax) + 3.0*sin(tmax)**2 # The theta-sigma integral. return a @@ -366,9 +366,10 @@ # Repetitive trig. cos_tmax = cos(tmax) cos_phi2 = cos(phi)**2 + sin_phi2 = sin(phi)**2 # Components. - a = 2.0*cos_phi2*cos_tmax**3 + 3.0*(1.0 - cos_phi2)*cos_tmax**2 + a = 2.0*cos_phi2*cos_tmax**3 + 3.0*sin_phi2*cos_tmax**2 # Return the theta-sigma integral. return a