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Research map / Learning theory and algorithms / Sample complexity

Randomized Block Cubic Newton Method

ICML 2018 · Learning theory and algorithms › Sample complexity · approach: Private and query-efficient algorithms · 13 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use a random block subset (block size tuned, medium-sized blocks) instead of full-coordinate or very small blocks in Cubic Newton (ablation)RBCN (Algorithm 1) on synthetic regression · Synthetic regression (N up to 16K)total computational time to 1e-12 accuracyHelped
Use block size 25-50 instead of larger blocks for Cubic Newton (ablation)Block coordinate Cubic Newton on logistic regression · leukemia and duke breast-cancer logistic regressiontotal computational timeHelped
Replace block coordinate gradient descent with the cubic Newton block method (with block size 25-50)Logistic regression with constraints reformulation · leukemia and duke breast-cancertotal computational timeHelped
Use primal-dual cubic Newton (Algorithm 2) instead of SDNA and SDCA for Poisson regressionPoisson regression dual ascent · Synthetic (m=1000, d=200) and Montreal bike lanes (m=319, d=20)epochs to reach given duality gapHelped

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