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Posted by edward on July 17, 2013 - 17:27:
Author: bugman
Date: Wed Jul 17 17:27:57 2013
New Revision: 20366

URL: http://svn.gna.org/viewcvs/relax?rev=20366&view=rev
Log:
Added the 'NS 2-site expanded' model to the relax user manual.

This is the numerical model for the 2-site Bloch-McConnell equations expanded 
using Maple by Nikolai
Skrynnikov.  It originates as optimization function number 5 from the 
fitting_main_kex.py script
from Mathilde Lescanne, Paul Schanda, and Dominique Marion (see
http://thread.gmane.org/gmane.science.nmr.relax.devel/4138,
https://gna.org/task/?7712#comment2 and
https://gna.org/support/download.php?file_id=18262).

This commit follows step 2 of the relaxation dispersion model addition 
tutorial
(http://thread.gmane.org/gmane.science.nmr.relax.devel/3907).


Modified:
    branches/relax_disp/docs/latex/dispersion.tex

Modified: branches/relax_disp/docs/latex/dispersion.tex
URL: 
http://svn.gna.org/viewcvs/relax/branches/relax_disp/docs/latex/dispersion.tex?rev=20366&r1=20365&r2=20366&view=diff
==============================================================================
--- branches/relax_disp/docs/latex/dispersion.tex (original)
+++ branches/relax_disp/docs/latex/dispersion.tex Wed Jul 17 17:27:57 2013
@@ -107,6 +107,7 @@
 \item[`NS 2-site 3D':]\index{relaxation dispersion!NS 2-site 3D model}  A 
model for 2-site exchange using 3D magnetisation vectors with parameters 
$\{\RtwozeroA, \RtwozeroB, \dots, \pA, \dw, \kex\}$.  See Section~\ref{sect: 
dispersion: NS 2-site 3D model} on page~\pageref{sect: dispersion: NS 2-site 
3D model}.
 \item[`NS 2-site star red':]\index{relaxation dispersion!NS 2-site star red 
model}  A model for 2-site exchange using complex conjugate matrices whereby 
the simplification $\RtwozeroA = \RtwozeroB$ is assumed.  It has the 
parameters $\{\Rtwozero, \dots, \pA, \dw, \kex\}$.  See Section~\ref{sect: 
dispersion: NS 2-site star red model} on page~\pageref{sect: dispersion: NS 
2-site star red model}.
 \item[`NS 2-site star':]\index{relaxation dispersion!NS 2-site star model}  
A model for 2-site exchange using complex conjugate matrices with parameters 
$\{\RtwozeroA, \RtwozeroB, \dots, \pA, \dw, \kex\}$.  See Section~\ref{sect: 
dispersion: NS 2-site star model} on page~\pageref{sect: dispersion: NS 
2-site star model}.
+\item[`NS 2-site expanded':]\index{relaxation dispersion!NS 2-site expanded 
model}  A model for 2-site exchange expanded using Maple by Nikolai 
Skrynnikov.  It has the parameters $\{\Rtwozero, \dots, \pA, \dw, \kex\}$.  
See Section~\ref{sect: dispersion: NS 2-site expanded model} on 
page~\pageref{sect: dispersion: NS 2-site expanded model}.
 \end{description}
 
 
@@ -180,6 +181,7 @@
 NS 2-site 3D       & Numeric  & 2     & $\{\RtwozeroA, \RtwozeroB, \dots, 
\pA, \dw, \kex\}$ & $\pA > \pB$                       & - \\
 NS 2-site star red & Numeric  & 2     & $\{\Rtwozero, \dots, \pA, \dw, 
\kex\}$              & $\pA > \pB$                       & - \\
 NS 2-site star     & Numeric  & 2     & $\{\RtwozeroA, \RtwozeroB, \dots, 
\pA, \dw, \kex\}$ & $\pA > \pB$                       & - \\
+NS 2-site expanded & Numeric  & 2     & $\{\Rtwozero, \dots, \pA, \dw, 
\kex\}$              & $\pA > \pB$                       & - \\
 \bottomrule
 \label{table: CPMG dispersion models}
 \end{tabular}
@@ -413,6 +415,18 @@
 
 This is the numerical model for 2-site exchange using complex conjugate 
matrices, whereby the simplification $\RtwozeroA = \RtwozeroB$ is assumed.
 Is it selected by setting the model to `NS 2-site star red'.
+The simple constraint $\pA > \pB$ is used to halve the optimisation space, 
as both sides of the limit are mirror image spaces.
+
+
+% NS 2-site expanded model.
+%~~~~~~~~~~~~~~~~~~~~~~~~~~
+
+\subsection{The NS 2-site expanded CPMG model}
+\label{sect: dispersion: NS 2-site expanded model}
+\index{relaxation dispersion!NS 2-site expanded model|textbf}
+
+This is the numerical model for 2-site exchange expanded using Maple by 
Nikolai Skrynnikov.
+Is it selected by setting the model to `NS 2-site expanded'.
 The simple constraint $\pA > \pB$ is used to halve the optimisation space, 
as both sides of the limit are mirror image spaces.
 
 




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