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Merlins-World

Welcome to the page of. You can find here:. Link to the corresponding. Applied Mathematics and Computation. Volume 186-1, 1 March 2007, Pg. 907-914). With a summary description. Of the MERLIN approach (. In LP-Format for a linear solver. Joachim Mertz, 2006.

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Merlins-World | merlins-world.de Reviews
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Welcome to the page of. You can find here:. Link to the corresponding. Applied Mathematics and Computation. Volume 186-1, 1 March 2007, Pg. 907-914). With a summary description. Of the MERLIN approach (. In LP-Format for a linear solver. Joachim Mertz, 2006.
<META>
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1 erlin
2 the polynomial bounded solution
3 for the traveling
4 salesman problem
5 something about the
6 background
7 article
8 in the journal
9 presentation
10 input files
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erlin,the polynomial bounded solution,for the traveling,salesman problem,something about the,background,article,in the journal,presentation,input files,output files,of the optimization,validation results,coming soon,p=np,tsp@merlins world de
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Merlins-World | merlins-world.de Reviews

https://merlins-world.de

Welcome to the page of. You can find here:. Link to the corresponding. Applied Mathematics and Computation. Volume 186-1, 1 March 2007, Pg. 907-914). With a summary description. Of the MERLIN approach (. In LP-Format for a linear solver. Joachim Mertz, 2006.

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1

LPFiles

http://www.merlins-world.de/LPFiles.html

Ready to use TSP examples:. Example input files in LP- and MPS-format with random cost matrices C. With a number N of cities/stations. The results of the examples above are available at the results section. Solve your own TSP:. If you want to play with your own TSP problem, please take these files. For N=6.14 cities (LP-format). There are additional variables Xi j for a more comfortable definition of the cost function. Just set your edge length/cost. In front of the variable ( i. Start-node of edge, j.

2

Background

http://www.merlins-world.de/Background.html

The definition of the Travelling Salesman Problem (TSP) is quite straightforward:. Given a set of n stations and distances c. For each disjoint pair a ,b. Of stations find a roundtrip of minimal total length visiting each station exactly once. In the symmetric TSP is c. In the asymmetric case c. May be different from c. So, due to the NP-completeness of the TSP each general applicable algorithm known so far requires an exponential number of computational steps. May be this has been changed now:.

3

Results

http://www.merlins-world.de/Results.html

Output files of the LP-solver for the examples.

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