Changes in / [2662828:bf8c271] in sasmodels

Files:

• example/oriented_usans.py (modified) (2 diffs)
• sasmodels/models/onion.py (modified) (4 diffs)

example/oriented_usans.py

@@ -19 +19 @@
     scale=0.08, background=0,
     sld=.291, sld_solvent=7.105,
-    radius_polar=1800, radius_polar_pd=0.222296, radius_polar_pd_n=0,
-    radius_equatorial=2600, radius_equatorial_pd=0.28, radius_equatorial_pd_n=0,
+    r_polar=1800, r_polar_pd=0.222296, r_polar_pd_n=0,
+    r_equatorial=2600, r_equatorial_pd=0.28, r_equatorial_pd_n=0,
     theta=60, theta_pd=0, theta_pd_n=0,
     phi=60, phi_pd=0, phi_pd_n=0,
@@ -26 +26 @@
 
 # SET THE FITTING PARAMETERS
-model.radius_polar.range(1000, 10000)
-model.radius_equatorial.range(1000, 10000)
+model.r_polar.range(1000, 10000)
+model.r_equatorial.range(1000, 10000)
 model.theta.range(0, 360)
 model.phi.range(0, 360)

sasmodels/models/onion.py

@@ -1 +1 @@
 r"""
 This model provides the form factor, $P(q)$, for a multi-shell sphere where
-the scattering length density (SLD) of each shell is described by an
+the scattering length density (SLD) of the each shell is described by an
 exponential, linear, or constant function. The form factor is normalized by
 the volume of the sphere where the SLD is not identical to the SLD of the
@@ -142 +142 @@
 
 For $A = 0$, the exponential function has no dependence on the radius (so that
-$\rho_\text{out}$ is ignored in this case) and becomes flat. We set the constant
+$\rho_\text{out}$ is ignored this case) and becomes flat. We set the constant
 to $\rho_\text{in}$ for convenience, and thus the form factor contributed by
 the shells is
@@ -346 +346 @@
             # flat shell
             z.append(z_current + thickness[k])
-            rho.append(sld_in[k])
+            rho.append(sld_out[k])
         else:
             # exponential shell
@@ -357 +357 @@
                 z.append(z_current+z_shell)
                 rho.append(slope*exp(A[k]*z_shell/thickness[k]) + const)
-    
+
     # add in the solvent
     z.append(z[-1])