mailr23105 - /trunk/docs/latex/dispersion.tex


Others Months | Index by Date | Thread Index
>>   [Date Prev] [Date Next] [Thread Prev] [Thread Next]

Header


Content

Posted by edward on May 08, 2014 - 20:10:
Author: bugman
Date: Thu May  8 20:10:19 2014
New Revision: 23105

URL: http://svn.gna.org/viewcvs/relax?rev=23105&view=rev
Log:
Removed some unnecessary {} brackets from the user manual.

This is for the B14 model (http://wiki.nmr-relax.com/B14) section of the 
dispersion chapter.


Modified:
    trunk/docs/latex/dispersion.tex

Modified: trunk/docs/latex/dispersion.tex
URL: 
http://svn.gna.org/viewcvs/relax/trunk/docs/latex/dispersion.tex?rev=23105&r1=23104&r2=23105&view=diff
==============================================================================
--- trunk/docs/latex/dispersion.tex     (original)
+++ trunk/docs/latex/dispersion.tex     Thu May  8 20:10:19 2014
@@ -620,11 +620,11 @@
 \begin{align}
        \nu_{1c} & = F_0  \cosh(E_0) - F_2 \cos(E_2) , \\
        \nu_{1s} & = F_0  \sinh(E_0) - \imath F_2 \sin(E_2), \\
-       \nu_{3} & = \sqrt{\nu_{1c}^2 - 1} , \\
-       \nu_{4} & = F_1^b (-\alpha_- - h_3 ) + \imath F_1^b (\dw - h_4) , \\
-       \nu_{5} & =(-\Delta \Rtwozero + \kex + \imath \dw) \nu_{1s} + 2 
(\nu_{4} + \kAB F_1^{a+b}) \sinh(E_1) , \\
-       y & = \left( \frac{\nu_{1c} - \nu_{3}}{\nu_{1c} + \nu_{3}} \right) ^ 
{N_{\textrm{CYC}}} , \\
-       T & = \frac{1}{2}(1 + y) + \frac{(1 - y)\nu_{5}}{2 \nu_{3}N} , \\
+       \nu_3 & = \sqrt{\nu_{1c}^2 - 1} , \\
+       \nu_4 & = F_1^b (-\alpha_- - h_3 ) + \imath F_1^b (\dw - h_4) , \\
+       \nu_5 & =(-\Delta \Rtwozero + \kex + \imath \dw) \nu_{1s} + 2 (\nu_4 
+ \kAB F_1^{a+b}) \sinh(E_1) , \\
+       y & = \left( \frac{\nu_{1c} - \nu_3}{\nu_{1c} + \nu_3} \right) ^ 
{N_{\textrm{CYC}}} , \\
+       T & = \frac{1}{2}(1 + y) + \frac{(1 - y)\nu_5}{2 \nu_3 N} , \\
        \RtwoeffCR & = \frac{(\RtwozeroA + \RtwozeroB + \kex)}{2} - 
\frac{N_{\textrm{CYC}}}{\taucpmg} \, \textrm{arcosh}(\, 
\operatorname{Re}(\nu_{1c}) \, ) , \\
        \Rtwoeff & = \RtwoeffCR - \frac{1}{\taucpmg} 
\log(\operatorname{Re}(T)) .
 \end{align}




Related Messages


Powered by MHonArc, Updated Thu May 08 20:20:02 2014