NO - TSP (Travelling Salesman Problem) Tour Construction
For the starting point we usually take a random city.
While for the selection criterion we have seen:
For the insertion criterion we have seen:
- NO - TSP (Travelling Salesman Problem) Nearest Addition
- NO - TSP (Travelling Salesman Problem) Farthest Addition
- NO - TSP (Travelling Salesman Problem) Nearest Merge
Also we have seen the Christofides’s algorithm, which creates a tour for the TSP (Travelling Salesman Problem), solving first a MST (Minimum Spanning Tree) problem.
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NO - TSP (Travelling Salesman Problem) Arbitrary Insertion
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NO - TSP (Travelling Salesman Problem) Nearest Neighbour
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NO - TSP (Travelling Salesman Problem) Nearest Addition
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NO - TSP (Travelling Salesman Problem) Farthest Addition
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NO - TSP (Travelling Salesman Problem) Nearest Merge
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NO - TSP (Travelling Salesman Problem) & MST (Minimum Spanning Tree)
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See also: NO - Christofides’s algorithm
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NO - Christofides's algorithm
References:
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-Tour-Construction/../../Notes--and--Images/Chapter-13_220503_112135_3.jpg)
-Arbitrary-Insertion/../../Notes--and--Images/Chapter-13_220503_112135_5.jpg)
-Nearest-Neighbour/../../Notes--and--Images/Chapter-13_220503_112135_6.jpg)
-Nearest-Addition/../../Notes--and--Images/Chapter-13_220503_112135_9.jpg)
-Farthest-Addition/../../Notes--and--Images/Chapter-13_220503_112135_10.jpg)
-Nearest-Merge/../../Notes--and--Images/Chapter-13_220503_112135_11.jpg)
--and--MST-(Minimum-Spanning-Tree)/../../Notes--and--Images/Chapter-13_220503_112135_16.jpg)
