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Principal Component Hierarchy for Sparse Quadratic Programs

ICML 2021 · Learning theory and algorithms › Matrix and tensor methods · approach: Sparse regression with guarantees · 0 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use the principal-component dual program rather than warm startSparse regression · Synthetic regression, ρ=0.9MSE: 3.714 -> 1.895Helped
Use the principal-component dual program rather than BRSparse regression · Synthetic regression, ρ=0.9MSE: 3.666 -> 1.895Helped
Use the principal-component dual program rather than warm startSparse regression · Synthetic regression, ρ=0.8MSE: 1.988 -> 1.863Helped
Use the principal-component dual program rather than screeningSparse regression · SuperConductivity (SC), in-sampleMSE: 1.256\times 10^{-2} -> 1.262\times 10^{-2}Hurt
Use the principal-component dual program rather than screeningSparse regression · Crime (CR), in-sampleMSE: 2.760\times 10^{-2} -> 2.775\times 10^{-2}Hurt
Use DP screening rather than screeningSparse regression · Facebook (FB)reduced problem size: 49 -> 11Helped
Use DP screening rather than screeningSparse regression · UJIndoor (UJ)reduced problem size: 465 -> 16Helped
Reduce η from 10 to 0.1All evaluated sparse-regression methods · Synthetic regressionMSE: at least 5 times largerHurt
Increase the principal-component subspace dimension (ablation)DP · SuperConductivity (SC)MSEHelped
Vary the principal-component subspace dimension (ablation)BR · SuperConductivity (SC)MSE: k_{BR}^\star =13Mixed

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