2021
DOI: 10.1007/978-981-16-2102-4_60
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Performance Evaluation of Convex Hull Node-Based Heuristics for Solving the Travelling Salesman Problem

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(2 citation statements)
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“…This process is iterated for all the nodes that are not yet part of the tour until the tour is fully built and a Hamiltonian circuit is formed. This pro-cess is greedy in nature; thus, the performance is relatively poor [18]. The pseudocode for the Nearest Neighbour Heuristic is as follow: Analytically, [19] had shown that for a TSP instance of nodes 𝑛, the approximation ratio/solution quality of the Nearest Neighbour Heuristic is at most…”
Section: The Nearest Neighbour Heuristicmentioning
confidence: 99%
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“…This process is iterated for all the nodes that are not yet part of the tour until the tour is fully built and a Hamiltonian circuit is formed. This pro-cess is greedy in nature; thus, the performance is relatively poor [18]. The pseudocode for the Nearest Neighbour Heuristic is as follow: Analytically, [19] had shown that for a TSP instance of nodes 𝑛, the approximation ratio/solution quality of the Nearest Neighbour Heuristic is at most…”
Section: The Nearest Neighbour Heuristicmentioning
confidence: 99%
“…Flood, the Travelling Salesman Problem has become the benchmark for several other techniques of optimization [1]. The TSP is a shortest tour (or path) problem to find the optimal route while visiting a set of cities (or nodes), ensuring each city (or node) is visited exactly once and regarding the Hamiltonian circuit, return to the start node or city [18]. The Travelling Salesman must traverse cities 1 π‘‘π‘œ 𝑛 in a Hamiltonian cycle that is; Start from city 1 and traverse the remaining 𝑛 βˆ’ 1 cities in arbitrary order, and return to the starting point with the objective of touching the cities once at a minimal cost.…”
Section: Problem Formulationmentioning
confidence: 99%