Traveling Salesman: Difference between revisions

From BlueM
Jump to navigation Jump to search
(Created page with '{{BlueM.Opt nav}} thumb|400px|Screenshot of TSP being solved in BlueM.Opt <blockquote> The Travelling Salesman problem (TSP) is a problem in combinato…')
 
m (category)
 
(One intermediate revision by the same user not shown)
Line 1: Line 1:
{{BlueM.Opt nav}}
{{BlueM.Opt nav}}
[[File:TSP screenshot.png|thumb|400px|Screenshot of TSP being solved in BlueM.Opt]]
[[File:TSP random ani.gif|thumb|300px|Animation of a Traveling Salesman Problem being solved in BlueM.Opt ]]
<blockquote>
<blockquote>
The Travelling Salesman problem (TSP) is a problem in combinatorial optimization studied in operations research and theoretical computer science. Given a list of cities and their pairwise distances, the task is to find a shortest possible tour that visits each city exactly once.
The Travelling Salesman problem (TSP) is a problem in combinatorial optimization studied in operations research and theoretical computer science. Given a list of cities and their pairwise distances, the task is to find a shortest possible tour that visits each city exactly once.
Line 11: Line 11:
''under construction''
''under construction''


[[Category:BlueM.Opt Anwendung]]
[[Category:BlueM.Opt]]

Latest revision as of 04:07, 22 January 2018

EVO.png BlueM.Opt | Usage | Development

Animation of a Traveling Salesman Problem being solved in BlueM.Opt

The Travelling Salesman problem (TSP) is a problem in combinatorial optimization studied in operations research and theoretical computer science. Given a list of cities and their pairwise distances, the task is to find a shortest possible tour that visits each city exactly once.

The problem was first formulated as a mathematical problem in 1930 and is one of the most intensively studied problems in optimization. It is used as a benchmark for many optimization methods. Even though the problem is computationally difficult, a large number of heuristics and exact methods are known, so that some instances with tens of thousands of cities can be solved.

wikipedia.org

TSP in BlueM.Opt

under construction