Detail publikace
Benchmarking Derivative-Free Global Optimization Methods on Variable Dimension Robotics Problems
KŮDELA, J. JUŘÍČEK, M. PARÁK, R. TZANETOS, A. MATOUŠEK, R.
Anglický název
Benchmarking Derivative-Free Global Optimization Methods on Variable Dimension Robotics Problems
Typ
článek ve sborníku ve WoS nebo Scopus
Jazyk
en
Originální abstrakt
Several real-world applications introduce derivativefree optimization problems, called variable dimension problems, where the problem's dimension is not known in advance. Despite their importance, no unified framework for developing, comparing, and benchmarking variable dimension problems exists. The robot arm controlling problem is a variable dimension problem where the number of joints to optimize defines the problem's dimension. For a holistic study of global optimization methods, we studied 14 representative methods from 4 different categories, i.e., (i) local search optimization techniques with random restarts, (ii) state-of-the-art DIRECT-type methods, (iii) established Evolutionary Computation approaches, and (iv) state-of-the-art Evolutionary Computation approaches. To investigate the effect of the problem's dimensionality on the solution we generated 20 instances of various combinations among the number of predefined and open decision variables, and we performed experiments for various computational budgets. The results attest that the robot arm controlling problem provides a proper benchmark for variable dimensions. Furthermore, methods in-corporating local search techniques have dominant performance for higher dimensionalities of the problem, while state-of-the-art EC methods dominate in the lower dimensionalities.
Anglický abstrakt
Several real-world applications introduce derivativefree optimization problems, called variable dimension problems, where the problem's dimension is not known in advance. Despite their importance, no unified framework for developing, comparing, and benchmarking variable dimension problems exists. The robot arm controlling problem is a variable dimension problem where the number of joints to optimize defines the problem's dimension. For a holistic study of global optimization methods, we studied 14 representative methods from 4 different categories, i.e., (i) local search optimization techniques with random restarts, (ii) state-of-the-art DIRECT-type methods, (iii) established Evolutionary Computation approaches, and (iv) state-of-the-art Evolutionary Computation approaches. To investigate the effect of the problem's dimensionality on the solution we generated 20 instances of various combinations among the number of predefined and open decision variables, and we performed experiments for various computational budgets. The results attest that the robot arm controlling problem provides a proper benchmark for variable dimensions. Furthermore, methods in-corporating local search techniques have dominant performance for higher dimensionalities of the problem, while state-of-the-art EC methods dominate in the lower dimensionalities.
Klíčová slova anglicky
benchmarking; derivative-free optimization; global optimization; variable dimension problem; evolutionary computation
Vydáno
08.08.2024
Nakladatel
IEEE
ISBN
979-8-3503-0836-5
Kniha
2024 IEEE Congress on Evolutionary Computation (CEC)
Počet stran
8
BIBTEX
@inproceedings{BUT196902,
author="Jakub {Kůdela} and Martin {Juříček} and Roman {Parák} and Alexandros {Tzanetos} and Radomil {Matoušek},
title="Benchmarking Derivative-Free Global Optimization Methods on Variable Dimension Robotics Problems",
booktitle="2024 IEEE Congress on Evolutionary Computation (CEC)",
year="2024",
month="August",
publisher="IEEE",
isbn="979-8-3503-0836-5"
}