Hot off the Press: Finding e-locally Optimal Solutions for Multi-objective Multimodal Optimization
Research output: Contribution to book/Conference proceedings/Anthology/Report › Conference contribution › Contributed › peer-review
Contributors
Abstract
Here we briefly summarize the main findings of the above men-tioned paper by Rodriguez-Fernandez et al., 2024 [4]. In this work, the authors address the problem of computing all locally optimal solutions of a given multi-objective problem whose images are suffi-ciently close to the Pareto front. Such e-locally optimal solutions are particularly interesting in the context of multi-objective multimodal optimization (MMO). To this end, first a new set of interest, LQϵ, epsilon, is defined. Second, a new unbounded archiver, Archive UpdateLQϵ , epsilon is proposed that aims to capture this set in the limit. Third, several MOEAs are equipped with ArchiveUpdate LQϵ epsilon as external archiver and compared to their archive-free counterparts on selected bench-mark problems. Finally, in order to make a fair comparison of the outcomes in particular for MOPs with a larger number of decision variables, a new performance indicator, I EDR is proposed and used.
Details
| Original language | English |
|---|---|
| Title of host publication | GECCO 2025 Companion - Proceedings of the 2025 Genetic and Evolutionary Computation Conference Companion |
| Editors | Gabriela Ochoa |
| Publisher | Association for Computing Machinery, Inc |
| Pages | 61-62 |
| Number of pages | 2 |
| ISBN (electronic) | 979-8-4007-1464-1 |
| Publication status | Published - 11 Aug 2025 |
| Peer-reviewed | Yes |
Conference
| Title | 27th Genetic and Evolutionary Computation Conference |
|---|---|
| Abbreviated title | GECCO 2025 |
| Conference number | 27 |
| Duration | 14 - 18 July 2025 |
| Website | |
| Location | NH Málaga & Online |
| City | Málaga |
| Country | Spain |
External IDs
| ORCID | /0000-0003-3929-7465/work/196675850 |
|---|---|
| ORCID | /0000-0003-2862-1418/work/196677919 |
Keywords
ASJC Scopus subject areas
Keywords
- Evolutionary Computation, Local Solutions, Multi-modal Optimization, Multi-objective Optimization