Development of Deer Hunting linked Earthworm Optimization Algorithm for solving large scale Traveling Salesman Problem

被引:40
作者
Kanna, S. K. Rajesh [1 ]
Sivakumar, K. [2 ]
Lingaraj, N. [1 ]
机构
[1] Rajalakshmi Inst Technol, Dept Mech Engn, Chennai, Tamil Nadu, India
[2] Saveetha Sch Engn, Dept Mech Engn, Chennai, Tamil Nadu, India
关键词
Meta-heuristic algorithm; Hybridization; Traveling Salesman Problem; Minimized Traveling Distance; Earthworm-based Deer Hunting; Optimization Algorithm; BEE COLONY ALGORITHM; GENETIC ALGORITHM; NEURAL-NETWORK; SYSTEM; MODEL;
D O I
10.1016/j.knosys.2021.107199
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Traveling Salesman Problem (TSP) has been seen in diverse applications, which is proven to be NP-complete in most cases. Even though there are multiple heuristic techniques, the problem is still a complex combinatorial optimization problem. The candidate solutions are chosen by considering only a set of high values of the objective function which may not lead to the best solutions. Hence, this paper develops a hybrid optimization algorithm, named Earthworm-based DHOA (EW-DHOA) to solve the TSP problem by finding an optimal solution. The proposed EW-DHOA is developed by integrating the two well-performing meta-heuristic algorithms, such as Deer Hunting Optimization Algorithm (DHOA) and Earthworm Optimization Algorithm (EWA). The EW-DHOA intends to optimize the constraint as the number of cities traveled by the salesman in terms of an optimal path. The main process for attaining this objective is to minimize the distance traveled by the salesman concerning the entire cities. The effectiveness of the proposed hybrid meta-heuristic algorithm is validated over the benchmark dataset. Finally, the experimental results show that the convergence of the proposed hybrid optimization will be better while solving TSP with less computational complexity, and improved significantly in attaining optimal results. (C) 2021 Elsevier B.V. All rights reserved.
引用
收藏
页数:18
相关论文
共 46 条
[1]  
Akhand M.A.H., 2019, APPL SOFT COMPUT
[2]  
Alves RMF, 2015, IEEE C EVOL COMPUTAT, P3171, DOI 10.1109/CEC.2015.7257285
[3]  
ANGEL RD, 1972, MANAGE SCI B-APPL, V18, pB279
[4]  
[Anonymous], 2015, 2015 IEEE INT C PERV
[5]   Polynomial time approximation schemes for Euclidean traveling salesman and other geometric problems [J].
Arora, S .
JOURNAL OF THE ACM, 1998, 45 (05) :753-782
[6]   Branch-and-price: Column generation for solving huge integer programs [J].
Barnhart, C ;
Johnson, EL ;
Nemhauser, GL ;
Savelsbergh, MWP ;
Vance, PH .
OPERATIONS RESEARCH, 1998, 46 (03) :316-329
[7]   The multiple traveling salesman problem: an overview of formulations and solution procedures [J].
Bektas, T .
OMEGA-INTERNATIONAL JOURNAL OF MANAGEMENT SCIENCE, 2006, 34 (03) :209-219
[8]   Ant Colony Optimization Based Memetic Algorithm to Solve Bi-Objective Multiple Traveling Salesmen Problem for Multi-Robot Systems [J].
Chen, Xinye ;
Zhang, Ping ;
Du, Guanglong ;
Li, Fang .
IEEE ACCESS, 2018, 6 :21745-21757
[9]   A New Evolutionary Multiobjective Model for Traveling Salesman Problem [J].
Chen, Xuejiao ;
Liu, Yuxin ;
Li, Xianghua ;
Wang, Zhen ;
Wang, Songxin ;
Gao, Chao .
IEEE ACCESS, 2019, 7 :66964-66979
[10]   A modified ant colony system for solving the travelling salesman problem with time windows [J].
Cheng, Chi-Bin ;
Mao, Chun-Pin .
MATHEMATICAL AND COMPUTER MODELLING, 2007, 46 (9-10) :1225-1235