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Randomized Clustered Nystrom for Large-Scale Kernel Machines

AAAI 2018 · Learning theory and algorithms › Matrix and tensor methods · approach: Randomized sketching for matrices · 18 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use QR-based rank-r approximation instead of restricting rank through the inner matrix WNyström approximation · 3×3 toy kernel matrixnormalized Frobenius kernel approximation error: 0.99 -> 0.01Helped
Select landmarks using K-means on randomized low-dimensional projections rather than uniform samplingNyström kernel approximation · dna and proteinnormalized Frobenius kernel approximation errorHelped
Select landmarks using K-means on randomized low-dimensional projections rather than uniform samplingNyström kernel approximation · mnist and epsilonnormalized Frobenius kernel approximation errorHelped
Select landmarks using K-means on randomized low-dimensional projections rather than original-space K-meansNyström kernel approximation · mnist and epsilonruntime: an order of magnitudeHelped
Increase compression factor γ (ablation)Randomized Clustered Nyström · dna and proteinnormalized Frobenius kernel approximation errorHelped
Increase compression factor γ (ablation)Randomized Clustered Nyström · dna and proteinmemory and computation savings versus Clustered Nyström: 1/γHurt
Use γ=0.2 rather than Clustered NyströmRandomized Clustered Nyström · proteinnormalized Frobenius kernel approximation errorHelped
Use more than r landmarks and increase m (ablation)Nyström via QR Decomposition · satimagenormalized Frobenius kernel approximation errorHelped
Increase the number of landmarks m (ablation)Standard Nyström · satimagenormalized Frobenius kernel approximation errorMixed
Set the number of landmarks to m=rRandomized Clustered Nyström · epsilonnormalized Frobenius kernel approximation error: m=r versus m=10rHelped
Use Nyström via QR Decomposition rather than standard NyströmNyström approximation · synthetic data setnormalized Frobenius kernel approximation error: m=4 versus m=40Helped

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