r28015 - /trunk/docs/latex/frame_order/introduction.tex -- October 07, 2015 - 15:41

Author: bugman
Date: Wed Oct  7 15:41:58 2015
New Revision: 28015

URL: http://svn.gna.org/viewcvs/relax?rev=28015&view=rev
Log:
Changes to the introduction of the frame order theory chapter of the manual.


Modified:
    trunk/docs/latex/frame_order/introduction.tex

Modified: trunk/docs/latex/frame_order/introduction.tex
URL: 
http://svn.gna.org/viewcvs/relax/trunk/docs/latex/frame_order/introduction.tex?rev=28015&r1=28014&r2=28015&view=diff
==============================================================================
--- trunk/docs/latex/frame_order/introduction.tex       (original)
+++ trunk/docs/latex/frame_order/introduction.tex       Wed Oct  7 15:41:58 
2015
@@ -10,9 +10,10 @@
 
 \subsection{Tensors of frame ordering}
 
-The frame order theory is a new analysis type designed for studying the 
rigid body motions of molecules.
-It provides a bridge between statistical mechanical molecular dynamics (MD) 
models and all rotational molecular physics techniques, by defining a series 
of rank-$2n$ frame order tensors.
-These tensors define the maximum information content of a rotational 
molecular physics experiment, as well as what type of information is 
contained in the data.
+The frame order theory is defined as a bridging physics theory for rigid 
body motions based on the statistical mechanical ordering of reference frames.
+It is implemented as a new analysis type in relax designed for the study of 
rigid body motions in molecules.
+The theory aims to unify all rotational molecular physics techniques via a 
single statistical mechanical molecular dynamics (MD) model, by defining a 
series of rank-$2n$ frame order tensors.
+These tensors encapsulate the maximum information content of a rotational 
molecular physics experiment, as well as what type of information is 
contained in the data.
 To use the frame order theory, two steps are required:
 \begin{enumerate}
 \item The physics of the experiment should be decomposed into statistically 
mechanically averaged product of rotation matrix elements.