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Euclidean traveling salesperson problem
作者:
Artur Czumaj
DOI:
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uni-trier.de
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warwick.ac.uk
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uni-trier.de
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参考文章
(17)
1.
Sanjeev Arora,
Approximation schemes for NP-hard geometric optimization problems: a survey
Mathematical Programming.
,vol. 97, pp. 43- 69 ,(2003) ,
10.1007/S10107-003-0438-Y
2.
David Eppstein, Marshall Bern,
Approximation algorithms for geometric problems
Approximation algorithms for NP-hard problems.
pp. 296- 345 ,(1996)
3.
André Berger, Artur Czumaj, Michelangelo Grigni, Hairong Zhao,
Approximation Schemes for Minimum 2-Connected Spanning Subgraphs in Weighted Planar Graphs
Algorithms – ESA 2005.
,vol. 3669, pp. 472- 483 ,(2005) ,
10.1007/11561071_43
4.
Sanjeev Arora, Prabhakar Raghavan, Satish Rao,
Approximation schemes for Euclidean k-medians and related problems
symposium on the theory of computing.
pp. 106- 113 ,(1998) ,
10.1145/276698.276718
5.
Dorit S. Hochba,
Approximation Algorithms for NP-Hard Problems
,(1996)
6.
Sanjeev Arora, George Karakostas,
Approximation Schemes for Minimum Latency Problems
SIAM Journal on Computing.
,vol. 32, pp. 1317- 1337 ,(2003) ,
10.1137/S0097539701399654
7.
Joseph S. B. Mitchell,
Guillotine Subdivisions Approximate Polygonal Subdivisions: A Simple Polynomial-Time Approximation Scheme for Geometric TSP, k -MST, and Related Problems
SIAM Journal on Computing.
,vol. 28, pp. 1298- 1309 ,(1999) ,
10.1137/S0097539796309764
8.
Luca Trevisan,
When Hamming Meets Euclid: The Approximability of Geometric TSP and Steiner Tree
SIAM Journal on Computing.
,vol. 30, pp. 475- 485 ,(2000) ,
10.1137/S0097539799352735
9.
Artur Czumaj, Andrzej Lingas,
On approximability of the minimum-cost k-connected spanning subgraph problem
symposium on discrete algorithms.
pp. 281- 290 ,(1999)
10.
Christos H. Papadimitriou,
The Euclidean travelling salesman problem is NP-complete
Theoretical Computer Science.
,vol. 4, pp. 237- 244 ,(1977) ,
10.1016/0304-3975(77)90012-3
来源期刊
Encyclopedia of Algorithms
Springer Verlag
2008 年,
Volume: , Issue: ,
Page:
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