A Survey on Recent Progress in the Theory of Evolutionary Algorithms for Discrete Optimization
원문 초록
The theory of evolutionary computation for discrete search spaces has made significant progress in the last ten years. This survey summarizes some of the most important recent results in this research area. It discusses fine-grained models of runtime analysis of evolutionary algorithms, highlights recent theoretical insights on parameter tuning and parameter control, and summarizes the latest advances for stochastic and dynamic problems. We regard how evolutionary algorithms optimize submodular functions and we give an overview over the large body of recent results on estimation of distribution algorithms. Finally, we present the state of the art of drift analysis, one of the most powerful analysis technique developed in this field.
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Graph-Supported Dynamic Algorithm Configuration for Multi-Objective Combinatorial Optimization
Learnable Evolutionary Multi-Objective Combinatorial Optimization via Sequence-to-Sequence Model
Synergizing Reinforcement Learning and Genetic Algorithms for Neural Combinatorial Optimization
Multiple-gain Estimation for Running Time of Evolutionary Combinatorial Optimization
Pareto Optimization with Robust Evaluation for Noisy Subset Selection
Selection of Filters for Photonic Crystal Spectrometer Using Domain-Aware Evolutionary Algorithms
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