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Journal ArticleDOI

Cooperative Coevolution With Route Distance Grouping for Large-Scale Capacitated Arc Routing Problems

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TLDR
A divide-and-conquer approach is proposed to solve the large-scale capacitated arc routing problem (LSCARP) more effectively, which adopts the cooperative coevolution framework to decompose it into smaller ones and solve them separately.
Abstract
In this paper, a divide-and-conquer approach is proposed to solve the large-scale capacitated arc routing problem (LSCARP) more effectively. Instead of considering the problem as a whole, the proposed approach adopts the cooperative coevolution (CC) framework to decompose it into smaller ones and solve them separately. An effective decomposition scheme called the route distance grouping (RDG) is developed to decompose the problem. Its merit is twofold. First, it employs the route information of the best-so-far solution, so that the quality of the decomposition is upper bounded by that of the best-so-far solution. Thus, it can keep improving the decomposition by updating the best-so-far solution during the search. Second, it defines a distance between routes, based on which the potentially better decompositions can be identified. Therefore, RDG is able to obtain promising decompositions and focus the search on the promising regions of the vast solution space. Experimental studies verified the efficacy of RDG on the instances with a large number of tasks and tight capacity constraints, where it managed to obtain significantly better results than its counterpart without decomposition in a much shorter time. Furthermore, the best-known solutions of the EGL-G LSCARP instances are much improved.

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Citations
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Journal ArticleDOI

Metaheuristics in large-scale global continues optimization

TL;DR: The paper mainly covers the fundamental algorithmic frameworks such as decomposition and non-decomposition methods, and their current applications in the field of large-scale global optimization.
Journal ArticleDOI

A Multiobjective Evolutionary Algorithm Based on Decision Variable Analyses for Multiobjective Optimization Problems With Large-Scale Variables

TL;DR: An MOEA based on decision variable analyses (DVAs) is proposed and control variable analysis is used to recognize the conflicts among objective functions.
Journal ArticleDOI

A Competitive Divide-and-Conquer Algorithm for Unconstrained Large-Scale Black-Box Optimization

TL;DR: A competitive divide-and-conquer algorithm for solving large-scale black-box optimization problems for which there are thousands of decision variables and the algebraic models of the problems are unavailable and the competitive performance of the well-known CMA-ES is extended from low-dimensional to high-dimensional black-boxes problems.
Journal ArticleDOI

A Survey on Cooperative Co-Evolutionary Algorithms

TL;DR: A comprehensive survey of CCEAs, covering problem decomposition, collaborator selection, individual fitness evaluation, subproblem resource allocation, implementations, benchmark test problems, control parameters, theoretical analyses, and applications is presented.
Journal ArticleDOI

A Recursive Decomposition Method for Large Scale Continuous Optimization

TL;DR: This paper proposes a new decomposition method, which it is called recursive differential grouping (RDG), by considering the interaction between decision variables based on nonlinearity detection, and shows that RDG greatly improved the efficiency of problem decomposition in terms of time complexity.
References
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TL;DR: A tree is a graph with one and only one path between every two nodes, where at least one path exists between any two nodes and the length of each branch is given.
Book ChapterDOI

Individual Comparisons by Ranking Methods

TL;DR: The comparison of two treatments generally falls into one of the following two categories: (a) a number of replications for each of the two treatments, which are unpaired, or (b) we may have a series of paired comparisons, some of which may be positive and some negative as mentioned in this paper.
Journal ArticleDOI

A Cooperative approach to particle swarm optimization

TL;DR: A variation on the traditional PSO algorithm, called the cooperative particle swarm optimizer, or CPSO, employing cooperative behavior to significantly improve the performance of the original algorithm.
Book ChapterDOI

A Cooperative Coevolutionary Approach to Function Optimization

TL;DR: A general model for the coevolution of cooperating species is presented and a new approach to evolving complex structures such as neural networks and rule sets is suggested.
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