JOURNAL ARTICLE

Multi-Neighborhood Simulated Annealing-Based Iterated Local Search for Colored Traveling Salesman Problems

Yangming ZhouWenqiang XuZhang-Hua FuMengChu Zhou

Year: 2022 Journal:   IEEE Transactions on Intelligent Transportation Systems Vol: 23 (9)Pages: 16072-16082   Publisher: Institute of Electrical and Electronics Engineers

Abstract

A coloring traveling salesman problem (CTSP) generalizes the well-known multiple traveling salesman problem, where colors are used to differentiate salesmen's the accessibility to individual cities to be visited. As a useful model for a variety of complex scheduling problems, CTSP is computationally challenging. In this paper, we propose a Multi-neighborhood Simulated Annealing-based Iterated Local Search (MSAILS) to solve it. Starting from an initial solution, it iterates through three sequential search procedures: a multi-neighborhood simulated annealing search to find a local optimum, a local search-enhanced edge assembly crossover to find nearby high-quality solutions around a local optimum, and a solution reconstruction procedure to move away from the current search region. Experimental results on two groups of 45 medium and large benchmark instances show that it significantly outperforms state-of-the-art algorithms. In particular, it is able to discover new upper bounds for 29 instances while matching 8 previous best-known upper bounds. Hence, this work greatly advances the field of CTSP.

Keywords:
Travelling salesman problem Simulated annealing Iterated local search Colored Mathematical optimization Computer science 2-opt Iterated function Hill climbing Local search (optimization) Bottleneck traveling salesman problem Mathematics Materials science

Metrics

75
Cited By
11.89
FWCI (Field Weighted Citation Impact)
42
Refs
0.98
Citation Normalized Percentile
Is in top 1%
Is in top 10%

Citation History

Topics

Vehicle Routing Optimization Methods
Physical Sciences →  Engineering →  Industrial and Manufacturing Engineering
Scheduling and Timetabling Solutions
Social Sciences →  Decision Sciences →  Management Science and Operations Research
Metaheuristic Optimization Algorithms Research
Physical Sciences →  Computer Science →  Artificial Intelligence

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