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An Implicit Form of Krasulina's k-PCA Update without the Orthonormality Constraint

AAAI 2020 · Optimization › Optimizers · approach: Natural gradient and Fisher approximations · 6 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use the partially implicit Krasulina update instead of explicit Krasulinaonline k-PCA · MNIST and CIFAR-10, k=5, 10, 20compression loss: 35.17±0.00 vs 35.17±0.01; 26.96 ± 0.01 vs 26.97± 0.03; 18.79±0.02 vs 18.77± 0.02; 87.04±0.52 vs 87.01± 0.00; 65.90 ± 0.0No clear effect
Scale initial learning rate to 0.1× or 10× the selected value (ablation)Implicit Krasulina · MNIST, k=5, 10, 20compression loss: 35.17±0.01, 35.17±0.01; 26.96±0.01, 26.98 ± 0.05; 18.78± 0.02, 18.77± 0.01No clear effect
Scale initial learning rate to 0.1× or 10× the selected value (ablation)Implicit Krasulina · CIFAR-10, k=5, 10, 20compression loss: 87.00± 0.00, 87.02 ± 0.04; 65.75 ± 0.05, 65.74 ± 0.01; 48.75±0.03, 48.76±0.03No clear effect
Scale initial learning rate away from its selected value (ablation)Oja and explicit Krasulina · MNIST and CIFAR-10compression loss: Oja MNIST k=10: 26.98 ± 0.02 -> 29.78± 0.38; Krasulina CIFAR10 k=5: 87.04±0.52 -> 116.86±2.58Hurt
Combine 10 implicit Krasulina machine models by averagingImplicit Krasulina distributed k-PCA · MNIST and CIFAR-10, k=5 and 20compression loss: 35.17±0.01 -> 35.17±0.00; 18.77± 0.02 -> 18.77±0.01; 87.01± 0.00 -> 87.02±0.00; 48.74±0.04 -> 48.76±0.04No clear effect
Use implicit Krasulina rather than the comparison algorithmsonline k-PCA · MNIST and CIFAR-10convergence/runtimeHelped

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