Patrick Spettel

most citedAnalysis of the

(μ / μ_{I}, λ)

σ

-Self-Adaptation Evolution Strategy with Repair by Projection Applied to a Conically Constrained Problem

1 citations · 1 across the 1 of their papers we have counts for

collaborators

3 papers

cs.NE2019

Analysis of the $(μ / μ_{I}, λ)$ -CSA-ES with Repair by Projection Applied to a Conically Constrained Problem

Patrick Spettel, Hans-Georg Beyer

Theoretical analyses of evolution strategies are indispensable for gaining a deep understanding of their inner workings. For constrained problems, rather simple problems are of int…

cs.NE2018★ 1 cited

Analysis of the $(μ / μ_{I}, λ)$ - $σ$ -Self-Adaptation Evolution Strategy with Repair by Projection Applied to a Conically Constrained Problem

Patrick Spettel, Hans-Georg Beyer

A theoretical performance analysis of the $(μ / μ_{I}, λ)$ - $σ$ -Self-Adaptation Evolution Strategy ( $σ$ SA-ES) is presented considering a conically constrained problem. Infeasible offspri…

cs.NE2018

A Covariance Matrix Self-Adaptation Evolution Strategy for Optimization under Linear Constraints

Patrick Spettel, Hans-Georg Beyer, Michael Hellwig

This paper addresses the development of a covariance matrix self-adaptation evolution strategy (CMSA-ES) for solving optimization problems with linear constraints. The proposed alg…

Analysis of the (μ/μI​,λ)-CSA-ES with Repair by Projection Applied to a Conically Constrained Problem

Analysis of the (μ/μI​,λ)-σ-Self-Adaptation Evolution Strategy with Repair by Projection Applied to a Conically Constrained Problem

A Covariance Matrix Self-Adaptation Evolution Strategy for Optimization under Linear Constraints

Analysis of the $(μ / μ_{I}, λ)$ -CSA-ES with Repair by Projection Applied to a Conically Constrained Problem

Analysis of the $(μ / μ_{I}, λ)$ - $σ$ -Self-Adaptation Evolution Strategy with Repair by Projection Applied to a Conically Constrained Problem