travelling_salesman_problem
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travelling_salesman_problem [2024/09/17 08:08] 119.13.105.88 old revision restored (2024/09/10 04:40) |
travelling_salesman_problem [2024/09/26 05:52] (current) 124.243.148.22 old revision restored (2024/09/12 18:03) |
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| If the distances are restricted to 1 and 2 (but still are a metric) the approximation ratio becomes 8/7. In the asymmetric, metric case, only logarithmic performance guarantees are known, the best current algorithm achieves performance ratio $0.814 log(n)$; it is an open question if a constant factor approximation exists. | If the distances are restricted to 1 and 2 (but still are a metric) the approximation ratio becomes 8/7. In the asymmetric, metric case, only logarithmic performance guarantees are known, the best current algorithm achieves performance ratio $0.814 log(n)$; it is an open question if a constant factor approximation exists. | ||
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| - | Xiaolong is awesome! | ||
travelling_salesman_problem.1726574913.txt.gz · Last modified: 2024/09/17 08:08 by 119.13.105.88
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