Jump to content
Main menu
Main menu
move to sidebar
hide
Navigation
Main page
Recent changes
Random page
Help about MediaWiki
Special pages
Niidae Wiki
Search
Search
Appearance
Create account
Log in
Personal tools
Create account
Log in
Pages for logged out editors
learn more
Contributions
Talk
Editing
Travelling salesman problem
(section)
Page
Discussion
English
Read
Edit
View history
Tools
Tools
move to sidebar
hide
Actions
Read
Edit
View history
General
What links here
Related changes
Page information
Appearance
move to sidebar
hide
Warning:
You are not logged in. Your IP address will be publicly visible if you make any edits. If you
log in
or
create an account
, your edits will be attributed to your username, along with other benefits.
Anti-spam check. Do
not
fill this in!
===As a graph problem=== [[File:Weighted K4.svg|thumb|Symmetric TSP with four cities]] TSP can be modeled as an [[Graph (discrete mathematics)|undirected weighted graph]], such that cities are the graph's [[vertex (graph theory)|vertices]], paths are the graph's [[Glossary of graph theory terms|edges]], and a path's distance is the edge's weight. It is a minimization problem starting and finishing at a specified [[vertex (graph theory)|vertex]] after having visited each other [[vertex (graph theory)|vertex]] exactly once. Often, the model is a [[complete graph]] (i.e., each pair of vertices is connected by an edge). If no path exists between two cities, then adding a sufficiently long edge will complete the graph without affecting the optimal tour.
Summary:
Please note that all contributions to Niidae Wiki may be edited, altered, or removed by other contributors. If you do not want your writing to be edited mercilessly, then do not submit it here.
You are also promising us that you wrote this yourself, or copied it from a public domain or similar free resource (see
Encyclopedia:Copyrights
for details).
Do not submit copyrighted work without permission!
Cancel
Editing help
(opens in new window)
Search
Search
Editing
Travelling salesman problem
(section)
Add topic