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volume 9 pages 100001

A merit function approach for evolution strategies

Publication typeJournal Article
Publication date2021-07-29
scimago Q1
wos Q3
SJR1.006
CiteScore5.5
Impact factor1.7
ISSN21924406, 21924414
Computational Mathematics
Control and Optimization
Modeling and Simulation
Management Science and Operations Research
Abstract
• A globally convergent evolution strategy to solve general constrained optimization problems. • Quantifiable relaxable constraints are handled using a merit function approach combined with a specific restoration procedure. • The proposed approach is very competitive compared to existing derivative-free optimization solvers on a large set of problems. In this paper, we extend a class of globally convergent evolution strategies to handle general constrained optimization problems. The proposed framework handles quantifiable relaxable constraints using a merit function approach combined with a specific restoration procedure. The unrelaxable constraints, when present, can be treated either by using the extreme barrier function or through a projection approach. Under reasonable assumptions, the introduced extension guarantees to the regarded class of evolution strategies global convergence properties for first order stationary constraints. Numerical experiments are carried out on a set of problems from the CUTEst collection as well as on known global optimization problems.
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Diouane Y. A merit function approach for evolution strategies // EURO Journal on Computational Optimization. 2021. Vol. 9. p. 100001.
GOST all authors (up to 50) Copy
Diouane Y. A merit function approach for evolution strategies // EURO Journal on Computational Optimization. 2021. Vol. 9. p. 100001.
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RIS Copy
TY - JOUR
DO - 10.1016/j.ejco.2020.100001
UR - https://doi.org/10.1016/j.ejco.2020.100001
TI - A merit function approach for evolution strategies
T2 - EURO Journal on Computational Optimization
AU - Diouane, Youssef
PY - 2021
DA - 2021/07/29
PB - Springer Nature
SP - 100001
VL - 9
SN - 2192-4406
SN - 2192-4414
ER -
BibTex
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BibTex (up to 50 authors) Copy
@article{2021_Diouane,
author = {Youssef Diouane},
title = {A merit function approach for evolution strategies},
journal = {EURO Journal on Computational Optimization},
year = {2021},
volume = {9},
publisher = {Springer Nature},
month = {jul},
url = {https://doi.org/10.1016/j.ejco.2020.100001},
pages = {100001},
doi = {10.1016/j.ejco.2020.100001}
}