View source for Talk:Calogero-Moser system

This article is a very clear introduction in the subject.
For my opinion it will be nice to include a brief references on
applications of the Calogero-Moser systems in theoretical physics
(Quantum Hall Effect, SUSY Yang-Mills theory) and in mathematics
(affine Hecke algebras, Representation theory)
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Reviewer B?

This article is an excellent introduction to the various subjects covered by or overlapping with the Calogero-Moser System.
However, the author might be willing to take care of the following suggestions:

1. When he writes

"Another line of generalization has associated internal degrees of freedom ("spin") to the particles whose time evolution is described by CM-type models"

One could add something sounding as:

"In this respect, it is remarkable that, by the so called "freezing trick" introduced by
A.Polychronakos,  one has been able to establish a connection by the quantum Calogero-Moser system with spin in the large coupling limit (<math>a\to \infty</math>) and celebrated spin-chains models of the Haldane-Shastri type"

2. Always about the extensions, it could be worth mentioning the available results on the exact time-discretization of Calogero-Moser type models (Rauch-Wojciechowski, 1983; Nijhoff-Pang, Nijhoff-Kuznetsov-Ragnisco, 1996-7, Suris (book on integrable discretizations)) and their connections with Bethe ansatz approach to spin chains.

== Reviewer A:  ==

The article is very well-written and clear   
and it is going to be an excellent introduction to the topic.
I only corrected very few minor typos. Please, note the comment
that I have incorporated within the text.