On multilevel iterative methods for optimization problems
Mathematical Programming: Series A and B
Handbook of Evolutionary Computation
Handbook of Evolutionary Computation
Adapting Self-Adaptive Parameters in Evolutionary Algorithms
Applied Intelligence
Optimization of Parallel Multilevel-Newton Algorithms on Workstation Clusters
Euro-Par '96 Proceedings of the Second International Euro-Par Conference on Parallel Processing-Volume II
Efficiency speed-up strategies for evolutionary computation: fundamentals and fast-GAs
Applied Mathematics and Computation
An overview of evolutionary algorithms for parameter optimization
Evolutionary Computation
Solving equations by hybrid evolutionary computation techniques
IEEE Transactions on Evolutionary Computation
Evolutionary programming using mutations based on the Levy probability distribution
IEEE Transactions on Evolutionary Computation
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Multigrid methods have been proven to be an efficient approach in accelerating the convergence rate of numerical algorithms for solving partial differential equations. This paper investigates whether multigrid methods are helpful to accelerate the convergence rate of evolutionary algorithms for solving global optimization problems. A novel multigrid evolutionary algorithm is proposed and its convergence is proven. The algorithm is tested on a set of 13 well-known benchmark functions. Experiment results demonstrate that multigrid methods can accelerate the convergence rate of evolutionary algorithms and improve their performance.