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Kronecker Determinantal Point Processes

NeurIPS 2016 · Learning theory and algorithms › Matrix and tensor methods · approach: Structured low-rank learning · 14 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use Kronecker-factored subkernels and alternating KrK-Picard updates instead of full-kernel PicardDPP kernel learning · GENESAverage runtime: 161.5 ± 17.7 s -> 8.9 ± 0.2 sHelped
Use stochastic updates (ablation)KrK-Picard · GENESAverage runtime: 8.9 ± 0.2 s -> 1.2 ± 0.02 sHelped
Use stochastic updates (ablation)KrK-Picard · GENESNLL increase (1st iter.): $(2.96 \pm 0.02) \cdot 10^4$ -> $(3.13 \pm 0.04) \cdot 10^4$Helped
Use KrK-Picard instead of PicardDPP kernel learning · GENESNLL increase (1st iter.): $(2.81 \pm 0.03) \cdot 10^4$ -> $(2.96 \pm 0.02) \cdot 10^4$Helped
Constrain the kernel to a Kronecker productDPP kernel learning · Baby registries, train and test categorieslog-likelihood: For example, apparel train: -10.2 -> -10.7; diaper test: -10.7 -> -11.2Hurt
Use alternating KrK-Picard updates instead of joint Picard-style updates (ablation)Kronecker-factored DPP kernel learning · Synthetic testsconvergence speedHelped
Use joint Picard-style updates and project back to Kronecker structure (ablation)Kronecker-factored DPP kernel learning · Synthetic testsconvergence speedHurt

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