Larger Offspring Populations Help the (1 + (λ, λ)) Genetic Algorithm to Overcome the Noise
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Abstract (arXiv)
Evolutionary algorithms are known to be robust to noise in the evaluation of the fitness. In particular, larger offspring population sizes often lead to strong robustness. We analyze to what extent the (1+(λ,λ)) genetic algorithm is robust to noise. This algorithm also works with larger offspring population sizes, but an intermediate selection step and a non-standard use of crossover as repair mechanism could render this algorithm less robust than, e.g., the simple (1+λ) evolutionary algorithm. Our experimental analysis on several classic benchmark problems shows that this difficulty does not arise. Surprisingly, in many situations this algorithm is even more robust to noise than the (1+λ)~EA.
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References · 18
- 2017Fast Genetic Algorithmscited by 29
- 2020Does Comma Selection Help To Cope With Local Optimacited by 15
- 2020Self-Adjusting Evolutionary Algorithms for Multimodal Optimizationcited by 15
- 2019The Runtime of the Compact Genetic Algorithm on Jump Functionscited by 13
- 2018Better Runtime Guarantees Via Stochastic Dominationcited by 12
- 2021Lazy Parameter Tuning and Control: Choosing All Parameters Randomly From a Power-Law Distributioncited by 11
- 2020Runtime Analysis of a Heavy-Tailed (1+(λ,λ)) Genetic Algorithm on Jump Functionscited by 10
- 2018A Tight Runtime Analysis for the (μ + λ) EAcited by 8
- 2020A Rigorous Runtime Analysis of the (1 + (λ, λ)) GA on Jump Functionscited by 8
- 2017Runtime Analysis of the (1+(λ,λ)) Genetic Algorithm on Random Satisfiable 3-CNF Formulascited by 7
- 2018Level-Based Analysis of the Univariate Marginal Distribution Algorithmcited by 6
- 2018Fast Artificial Immune Systemscited by 5
6 more
- 2018Significance-based Estimation-of-Distribution Algorithmscited by 5
- 2018Analysing the Robustness of Evolutionary Algorithms to Noise: Refined Runtime Bounds and an Example Where Noise is Beneficialcited by 5
- 2017Upper Bounds on the Runtime of the Univariate Marginal Distribution Algorithm on OneMaxcited by 4
- 2023How the Move Acceptance Hyper-Heuristic Copes With Local Optima: Drastic Differences Between Jumps and Cliffscited by 4
- 2022The (1+(λ,λ)) Global SEMO Algorithmcited by 3
- 2023Lasting Diversity and Superior Runtime Guarantees for the (μ+1) Genetic Algorithmcited by 2
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