Changeset 8956bdb in sasview for sansmodels/src/media/smear_computation.html

Timestamp:

Mar 22, 2011 3:33:59 PM (14 years ago)

Author:

Jae Cho <jhjcho@…>

Branches:

master, ESS_GUI, ESS_GUI_Docs, ESS_GUI_batch_fitting, ESS_GUI_bumps_abstraction, ESS_GUI_iss1116, ESS_GUI_iss879, ESS_GUI_iss959, ESS_GUI_opencl, ESS_GUI_ordering, ESS_GUI_sync_sascalc, costrafo411, magnetic_scatt, release-4.1.1, release-4.1.2, release-4.2.2, release_4.0.1, ticket-1009, ticket-1094-headless, ticket-1242-2d-resolution, ticket-1243, ticket-1249, ticket885, unittest-saveload

Children:

05319e2

Parents:

384647dc

Message:

changed broken symbols

File:

• sansmodels/src/media/smear_computation.html (modified) (3 diffs)

sansmodels/src/media/smear_computation.html

@@ -321 +321 @@
 
 <p class=MsoNormal><span style='font-family:"Times New Roman","serif"'>In Eq
-(9), x<sub>0</sub> = qcos</span><span style='font-family:Symbol'>q</span><span
+(9), x<sub>0</sub> = qcos</span><span style='font-family:Symbol'>(theta)</span><span
 style='font-family:"Times New Roman","serif"'> and y<sub>0</sub>=qsin</span><span
-style='font-family:Symbol'>q</span><span style='font-family:"Times New Roman","serif"'>
+style='font-family:Symbol'>(theta)</span><span style='font-family:"Times New Roman","serif"'>
 , and the primed axes are in the coordinate rotated by an angle </span><span
-style='font-family:Symbol'>q</span><span style='font-family:"Times New Roman","serif"'>
+style='font-family:Symbol'>theta</span><span style='font-family:"Times New Roman","serif"'>
 around z-axis (below) so that x’<sub>0</sub> =  x<sub>0</sub>cos</span><span
-style='font-family:Symbol'>q + </span><span style='font-family:"Times New Roman","serif"'>y<sub>0</sub>
-sin</span><span style='font-family:Symbol'>q  </span><span style='font-family:
+style='font-family:Symbol'>(theta) + </span><span style='font-family:"Times New Roman","serif"'>y<sub>0</sub>
+sin</span><span style='font-family:Symbol'>(theta)  </span><span style='font-family:
 "Times New Roman","serif"'>and y’<sub>0</sub> =  -x<sub>0</sub>sin</span><span
-style='font-family:Symbol'>q + </span><span style='font-family:"Times New Roman","serif"'>y<sub>0</sub>
-cos</span><span style='font-family:Symbol'>q .</span><span style='font-family:
+style='font-family:Symbol'>(theta) + </span><span style='font-family:"Times New Roman","serif"'>y<sub>0</sub>
+cos</span><span style='font-family:Symbol'>(theta) .</span><span style='font-family:
 "Times New Roman","serif"'> Note that the rotation angle is zero for x-y
 symmetric elliptical Gaussian distribution</span><span style='font-family:Symbol'>.
@@ -345 +345 @@
 <p class=MsoNormal><span style='font-family:"Times New Roman","serif"'>Now we
 consider a numerical integration where each bins in </span><span
-style='font-family:Symbol'>Q</span><span style='font-family:"Times New Roman","serif"'>
+style='font-family:Symbol'>THETA</span><span style='font-family:"Times New Roman","serif"'>
 and R are <b>evenly </b>(this is to simplify the equation below) distributed by
-</span><span style='font-family:Symbol'>DQ </span><span style='font-family:
-"Times New Roman","serif"'>and </span><span style='font-family:Symbol'>D</span><span
+</span><span style='font-family:Symbol'>Delta_THETA </span><span style='font-family:
+"Times New Roman","serif"'>and </span><span style='font-family:Symbol'>Delta</span><span
 style='font-family:"Times New Roman","serif"'>R, respectively, and it is
 assumed that I(x’, y’) is constant within the bins which in turn becomes</span></p>
@@ -361 +361 @@
 have found the weighting factor on each bin points, it is convenient to
 transform x’-y’ back to x-y coordinate (rotating it by -</span><span
-style='font-family:Symbol'>q</span><span style='font-family:"Times New Roman","serif"'>
+style='font-family:Symbol'>(theta)</span><span style='font-family:"Times New Roman","serif"'>
 around z axis).  Then, for the polar symmetric smear,</span></p>