| Authors | Azam Asilian Bidgoli,Sedigheh Mahdavi,Shahryar Rahnamayan |
| Conference Title | International Conference on Evolutionary Multi-Criterion Optimization EMO 2019: Evolutionary Multi-Criterion Optimization |
| Holding Date of Conference | 2019-03-10 - 2019-03-13 |
| Event Place | 12 - USA |
| Presented by | East Lansing, MI, USA, |
| Presentation | SPEECH |
| Conference Level | International Conferences |
Abstract
Differential Evolution (DE) is one the most popular evolutionary
algorithm (EA) to handle optimization problems with an efficient
performance. Due to its success and popularity, it has been utilized by
researchers in multi-objective optimization, so there are various multiobjective
versions of DE. Similar to other population-based algorithms,
DE uses a mutation operator to produce the new individual for the
next generation. Although the original version of DE randomly selects
three candidate solutions from the population without considering any
ordering in its mutation scheme, this paper proposes ordering strategy
of individuals which influences the performance of the algorithm. An
enhanced version (GDE4) of Generalized Differential Evolution (GDE)
with ordered mutation operator is designed. GDE is a multi-objective
evolutionary algorithm based on DE. The proposed approach orders
candidate individuals using popular ranking measures of multi-objective
optimization problems to utilize the ordered solutions in mutation operator.
The best one of three randomly selected solutions is considered as the
parent, and two others are applied as second and third candidate solutions
in DE mutation, respectively. Unlike most of the multi-objective
methods which consider multi-objectiveness during the selection process,
the proposed method improves the performance using a modification on
the genetic operator. The standard benchmark functions and measures
are adopted to evaluate the performance of GDE4. The conducted experiments
are on 5, 10, and 15 objectives for the utilized benchmark set. The
comparison results reveal that GDE4 algorithm outperforms GDE3, the
last version of GDE.