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
Differential evolution (DE) has become a prevalent tool for global optimization problems since it wa...
Abstract. We consider optimal-scaling multigrid solvers for the linear systems that arise from the d...
Evolutionary Algorithms have proved to be a powerful tool for solving complex optimization problems....
Multigrid methods have been proven to be an efficient approach in accelerating the convergence rate ...
Iterative techniques are a key methodology for the numerical solution of optimization problems in di...
Multigrid technique is a mathematical method which when13; implemented for the numerical solution of...
In this paper, Fourier analysis is used for finding efficient multigrid components. The individual m...
A number of experimental implementations of the multigrid algorithm for the solution of systems of p...
Multigrid methods have been very active area of research since it was introduced in 1960’[19]. It is...
Summary. Multigrid methods are among the fastest numerical algorithms for the solution of large spar...
The multigrid algorithm is a fast and efficient (in fact provably optimal) method for solving a wide...
This work was also published as a Rice University thesis/dissertation: http://hdl.handle.net/1911/2...
Multigrid presents both an elementary introduction to multigrid methods for solving partial differen...
Multigrid technique has been tried to solve the Full Potential Equation on an airfoil in Cartesian g...
Linear-quadratic optimal control problems governed by elliptic partial differential equations arise ...
Differential evolution (DE) has become a prevalent tool for global optimization problems since it wa...
Abstract. We consider optimal-scaling multigrid solvers for the linear systems that arise from the d...
Evolutionary Algorithms have proved to be a powerful tool for solving complex optimization problems....
Multigrid methods have been proven to be an efficient approach in accelerating the convergence rate ...
Iterative techniques are a key methodology for the numerical solution of optimization problems in di...
Multigrid technique is a mathematical method which when13; implemented for the numerical solution of...
In this paper, Fourier analysis is used for finding efficient multigrid components. The individual m...
A number of experimental implementations of the multigrid algorithm for the solution of systems of p...
Multigrid methods have been very active area of research since it was introduced in 1960’[19]. It is...
Summary. Multigrid methods are among the fastest numerical algorithms for the solution of large spar...
The multigrid algorithm is a fast and efficient (in fact provably optimal) method for solving a wide...
This work was also published as a Rice University thesis/dissertation: http://hdl.handle.net/1911/2...
Multigrid presents both an elementary introduction to multigrid methods for solving partial differen...
Multigrid technique has been tried to solve the Full Potential Equation on an airfoil in Cartesian g...
Linear-quadratic optimal control problems governed by elliptic partial differential equations arise ...
Differential evolution (DE) has become a prevalent tool for global optimization problems since it wa...
Abstract. We consider optimal-scaling multigrid solvers for the linear systems that arise from the d...
Evolutionary Algorithms have proved to be a powerful tool for solving complex optimization problems....