mlsanityData to 14 Oct 2026

General Univariate Estimation-of-Distribution Algorithms

arXiv 2206.11198 ↗First posted 22 Jun 2022cs.NE cs.AI cs.LGcited by 1

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Abstract (arXiv)

We propose a general formulation of a univariate estimation-of-distribution algorithm (EDA). It naturally incorporates the three classic univariate EDAs compact genetic algorithm, univariate marginal distribution algorithm and population-based incremental learning as well as the max-min ant system with iteration-best update. Our unified description of the existing algorithms allows a unified analysis of these; we demonstrate this by providing an analysis of genetic drift that immediately gives the existing results proven separately for the four algorithms named above. Our general model also includes EDAs that are more efficient than the existing ones and these may not be difficult to find as we demonstrate for the OneMax and LeadingOnes benchmarks.

Key facts. Cited by 1 paper in the map (data through 14 Oct 2026). Builds on 9 of its 38 references that are in the map. First posted on arXiv 22 Jun 2022.

Builds on

9 of 38 references.

References · 9

  1. 2019The Runtime of the Compact Genetic Algorithm on Jump Functionscited by 13
  2. 2019On the Limitations of the Univariate Marginal Distribution Algorithm to Deception and Where Bivariate EDAs might helpcited by 8
  3. 2019Sharp Bounds for Genetic Drift in Estimation of Distribution Algorithmscited by 7
  4. 2020The Univariate Marginal Distribution Algorithm Copes Well With Deception and Epistasiscited by 7
  5. 2018Level-Based Analysis of the Univariate Marginal Distribution Algorithmcited by 6
  6. 2018Theory of Estimation-of-Distribution Algorithmscited by 5
  7. 2017Upper Bounds on the Runtime of the Univariate Marginal Distribution Algorithm on OneMaxcited by 4
  8. 2020From Understanding Genetic Drift to a Smart-Restart Parameter-less Compact Genetic Algorithmcited by 4
  9. 2020A Simplified Run Time Analysis of the Univariate Marginal Distribution Algorithm on LeadingOnescited by 2

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