Research and Development in Intelligent Systems XXXII 2015
DOI: 10.1007/978-3-319-25032-8_1
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Sparse Covariance Matrix Adaptation Techniques for Evolution Strategies

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Cited by 4 publications
(16 citation statements)
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“…The current analysis extends the work carried out in (Meyer-Nieberg and Kropat, 2014;Meyer-Nieberg and Kropat, 2015a) and augments the investigation conducted in (Meyer-Nieberg and Kropat, 2015b;Meyer-Nieberg and Kropat, 2015c) for the case of thresholding estimators. (Meyer-Nieberg and Kropat, 2014;Meyer-Nieberg and Kropat, 2015a) presented the first approaches to apply Ledoit-Wolf shrinkage estimators in evolution strategies.…”
Section: Introductionsupporting
confidence: 72%
“…The current analysis extends the work carried out in (Meyer-Nieberg and Kropat, 2014;Meyer-Nieberg and Kropat, 2015a) and augments the investigation conducted in (Meyer-Nieberg and Kropat, 2015b;Meyer-Nieberg and Kropat, 2015c) for the case of thresholding estimators. (Meyer-Nieberg and Kropat, 2014;Meyer-Nieberg and Kropat, 2015a) presented the first approaches to apply Ledoit-Wolf shrinkage estimators in evolution strategies.…”
Section: Introductionsupporting
confidence: 72%
“…The adaptation is tuned via the learning parameter τ , with smaller values yielding a slower, more robust adaptation and larger values resulting in faster, more efficient, but less robust adaptation. The default value for τ was derived in [8] on the sphere in the limit N → ∞ as τ = 1/ Algorithm 1 (µ/µ I , λ)-σSA-ES 1: g ← 0 2: initialize y (0) , σ (0) ) 3: repeat 4:…”
Section: Test Function and Evolution Strategymentioning
confidence: 99%
“…Equation ( 30) was evaluated on the sphere in [8] in the asymptotic limits N → ∞ (µ ≪ N ) and τ → 0. In this paper a slightly different approach is taken.…”
Section: A Self-adaptation Response (Sar)mentioning
confidence: 99%
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