MAEO: Multiobjective Animorphic Ensemble Optimization for Scalable Large-scale Engineering Applications
Omer F. Erdem, Dean Price, Paul Seurin, Majdi I. Radaideh
TLDR
MAEO is a parallel ensemble optimization framework that unifies multiple evolutionary algorithms to achieve superior multiobjective performance across complex engineering problems.
Key contributions
- Introduces MAEO, a parallel ensemble framework unifying state-of-the-art evolutionary algorithms for multiobjective optimization.
- Employs a parameter-free hypervolume indicator and Pareto-rank scoring for robust selection pressure.
- Outperforms or matches leading MOO algorithms on 12 DTLZ/ZDT benchmark functions across various dimensions.
- Successfully applied to nuclear reactor optimization, reducing costs and improving safety while meeting constraints.
Why it matters
MAEO significantly advances multiobjective optimization by unifying multiple algorithms into a robust, parallel framework. It overcomes single-optimizer limitations, offering improved performance and scalability for complex engineering problems. Its successful application to nuclear reactor design demonstrates practical utility.
Original Abstract
Multiobjective optimization remains challenging for many scientific and engineering problems due to the need to balance convergence, diversity, and computational efficiency across high-dimensional objective landscapes. This work presents the Multiobjective Animorphic Ensemble Optimization (MAEO) framework, a parallelizable ensemble strategy that unifies state-of-the-art evolutionary algorithms within an island-based architecture, overcoming the limitations of relying on a single optimizer, as implied by the No Free Lunch theorem. MAEO uses a parameter-free hypervolume indicator for island performance assessment and a strict Pareto-rank-based individual scoring formulation that incorporates crowding distance and nadir-point proximity to ensure consistent selection pressure within each front. The framework is initiated using four algorithms (NSGA-III, CTAEA, AGEMOEA2, SPEA2) and evaluated through extensive benchmarking on 12 DTLZ/ZDT functions under 36 dimensionality settings using Wilcoxon signed-rank tests with both hypervolume and inverse generational distance metrics. Results show that MAEO achieves balanced convergence-diversity performance, outperforming or matching some of the leading multiobjective optimization algorithms across different benchmark problems. To demonstrate practical applicability, MAEO is applied to the equilibrium-cycle optimization of a small modular nuclear reactor. Eight discrete design variables (and three objectives (levelized cost of electricity, peak soluble boron concentration, fuel cycle length) are optimized under two safety constraints. The algorithm carried out roughly 40000 evaluations using computer simulations. MAEO identifies core designs that lower both the levelized cost of electricity and the peak boron concentration, while preserving fuel cycle length and meeting all safety constraints.
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