4.7 Article

Multi-condition multi-objective optimization using deep reinforcement learning

期刊

JOURNAL OF COMPUTATIONAL PHYSICS
卷 462, 期 -, 页码 -

出版社

ACADEMIC PRESS INC ELSEVIER SCIENCE
DOI: 10.1016/j.jcp.2022.111263

关键词

Multi-condition multi-objective optimization; Deep reinforcement learning; Shape optimization; Pareto front; Aerodynamic shape design

资金

  1. National Research Foundation of Korea (NRF) [NRF-2021R1A2C2092146]
  2. Samsung Research Funding Center of Samsung Electronics [SRFC-TB1703-51]

向作者/读者索取更多资源

A novel multi-condition multi-objective optimization method using deep reinforcement learning has been developed to find the Pareto front within a defined condition space. This method learns the correlations between conditions and optimal solutions, providing a unique capability in solving problems with nonlinear characteristics. The method has successfully determined the Pareto front with high resolution in both a modified Kursawe benchmark problem and an airfoil shape optimization problem. Compared to single-condition optimization methods, this multi-condition optimization method greatly accelerates the search for the Pareto front by reducing the required number of function evaluations. The analysis of the aerodynamic performance of optimized airfoils confirms the indispensability of multi-condition optimization in avoiding significant degradation of target performance under varying flow conditions.
A novel multi-condition multi-objective optimization method that can find Pareto front over a defined condition space is developed using deep reinforcement learning. Unlike the conventional methods which perform optimization at a single condition, the present method learns correlations between conditions and optimal solutions. The exclusive capability of the developed method is examined in solutions of a modified Kursawe benchmark problem and an airfoil shape optimization problem. The solutions include nonlinear characteristics which are difficult to be resolved using conventional optimization methods. Pareto front with high resolution over a condition space is successfully determined in both problems. Compared with multiple operations of a single-condition optimization method for multiple conditions, the present multi-condition optimization method shows a greatly accelerated search of Pareto front by reducing the required number of function evaluations. An analysis of aerodynamic performance of optimally designed airfoils confirms that multi-condition optimization is indispensable to avoid significant degradation of target performance for varying flow conditions. (C) 2022 Elsevier Inc. All rights reserved.

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