[r-t] Travelling Salesman Problem

[Philip Earis]

A new paper has just appeared online on the webpage of the journal PNAS
(Proceedings on the National Academy of Sciences) entitled "Fast
marching methods for the continuous traveling salesman problem". PNAS is
probably the most prestigious general scientific journal after Nature
and Science.

 

The short paper can be read at: www.pnas.org/cgi/content/full/104/4/1118
(the DOI is 10.1073/pnas.0609910104).  It should also be freely
available on the author's website
(http://math.berkeley.edu/~sethian/2006/Publications/Technical/technical
.html) though the link seems broken at the moment.

 

Is there any new application to ringing, I wonder?  Perhaps RAS, Martin,
Ander etc. could give their view...

 

 

 


DISCLAIMER:

This communication (including any attachments) is intended for the use of the addressee only and may contain confidential, privileged or copyright material. It may not be relied upon or disclosed to any other person without the consent of the RSC. If you have received it in error, please contact us immediately. Any advice given by the RSC has been carefully formulated but is necessarily based on the information available, and the RSC cannot be held responsible for accuracy or completeness. In this respect, the RSC owes no duty of care and shall not be liable for any resulting damage or loss. The RSC acknowledges that a disclaimer cannot restrict liability at law for personal injury or death arising through a finding of negligence. The RSC does not warrant that its emails or attachments are Virus-free: Please rely on your own screening.
-------------- next part --------------
An HTML attachment was scrubbed...
URL: <http://bellringers.net/pipermail/ringing-theory_bellringers.net/attachments/20070124/4ba654d5/attachment-0003.html>