- Timestamp:
- Oct 28, 2017 9:33:21 PM (7 years ago)
- Branches:
- master, core_shell_microgels, magnetic_model, ticket-1257-vesicle-product, ticket_1156, ticket_1265_superball, ticket_822_more_unit_tests
- Children:
- dd4d95d
- Parents:
- 3d40839
- git-author:
- Paul Kienzle <pkienzle@…> (10/28/17 21:33:05)
- git-committer:
- Paul Kienzle <pkienzle@…> (10/28/17 21:33:21)
- File:
-
- 1 edited
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doc/guide/resolution.rst
r1f058ea r0db85af 209 209 $x'_0 = x_0 \cos(\theta) + y_0 \sin(\theta)$ and 210 210 $y'_0 = -x_0 \sin(\theta) + y_0 \cos(\theta)$. 211 Note that the rotation angle is zero for a $x$ \ -\$y$ symmetric211 Note that the rotation angle is zero for a $x$-$y$ symmetric 212 212 elliptical Gaussian distribution. The $A$ is a normalization factor. 213 213 … … 233 233 234 234 Since the weighting factor on each of the bins is known, it is convenient to 235 transform $x'$ \ -\ $y'$ back to $x$\ -\$y$ coordinates (by rotating it235 transform $x'$-$y'$ back to $x$-$y$ coordinates (by rotating it 236 236 by $-\theta$ around the $z$\ -axis). 237 237 … … 254 254 y'_0 &= 0 255 255 256 while for a $x$ \ -\$y$ symmetric smear256 while for a $x$-$y$ symmetric smear 257 257 258 258 .. math::
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