The paper compares two well-known multiobjective memetic algorithms through computational experiments on 0/1 knapsack problems. The two algorithms are MOGLS (multiple objective genetic local search) of Jaszkiewicz and M-PAES (memetic Pareto archived evolution strategy) of Knowles & Corne. It is shown that the MOGLS with a sophisticated repair algorithm based on the current weight vector in the scalar fitness function has much higher search ability than the M-PAES with a simple repair algorithm. When they use the same simple repair algorithm, the M-PAES performs better overall. It is also shown that the diversity of non-dominated solutions obtained by the MPAES is small in comparison with the MOGLS. For improving the performance o...
Local search algorithms constitute a growing area of interest to approximate the Pareto sets of mult...
In solving practically significant problems of global optimization, the objective function is often ...
Many real-world problems involve two types of difficulties: 1) multiple, conflicting objectives and ...
This paper compares the performance of three evolutionary multi-objective algorithms on the multiobj...
This paper compares the performance of three evolutionary multi-objective algorithms on the multi-ob...
AbstractMultiobjective Evolutionary Algorithms (MOEAs) are increasingly being used for effectively s...
Multi-objective optimisation is regarded as one of the most promising ways for dealing with constrai...
This paper presents a new multiobjective genetic algorithm based on the Tchebycheff scalarizing func...
This work investigates the performance of two Evolutionary Algorithms Genetic Algorithm and Memetic ...
Constraints exist in almost every optimization problem. Different constraint handling techniques hav...
The generalized quadratic multiple knapsack problem (GQMKP) extends the classical quadratic multiple...
© 2016 Elsevier B.V. All rights reserved. A comparative study of the impacts of various local search...
We propose a memetic algorithm for the multiple-choice multidimensional knapsack problem (MMKP). In ...
In this study, we consider the multi-objective multiple knapsack problem (MMKP) and we adapt our fav...
In this paper, we present a practical case of the multiobjective knapsack problem which concerns the...
Local search algorithms constitute a growing area of interest to approximate the Pareto sets of mult...
In solving practically significant problems of global optimization, the objective function is often ...
Many real-world problems involve two types of difficulties: 1) multiple, conflicting objectives and ...
This paper compares the performance of three evolutionary multi-objective algorithms on the multiobj...
This paper compares the performance of three evolutionary multi-objective algorithms on the multi-ob...
AbstractMultiobjective Evolutionary Algorithms (MOEAs) are increasingly being used for effectively s...
Multi-objective optimisation is regarded as one of the most promising ways for dealing with constrai...
This paper presents a new multiobjective genetic algorithm based on the Tchebycheff scalarizing func...
This work investigates the performance of two Evolutionary Algorithms Genetic Algorithm and Memetic ...
Constraints exist in almost every optimization problem. Different constraint handling techniques hav...
The generalized quadratic multiple knapsack problem (GQMKP) extends the classical quadratic multiple...
© 2016 Elsevier B.V. All rights reserved. A comparative study of the impacts of various local search...
We propose a memetic algorithm for the multiple-choice multidimensional knapsack problem (MMKP). In ...
In this study, we consider the multi-objective multiple knapsack problem (MMKP) and we adapt our fav...
In this paper, we present a practical case of the multiobjective knapsack problem which concerns the...
Local search algorithms constitute a growing area of interest to approximate the Pareto sets of mult...
In solving practically significant problems of global optimization, the objective function is often ...
Many real-world problems involve two types of difficulties: 1) multiple, conflicting objectives and ...