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Research map / Optimization / Nonconvex and smooth optimization

A Simple Stochastic Variance Reduced Algorithm with Fast Convergence Rates

ICML 2018 · Optimization › Nonconvex and smooth optimization · approach: Stochastic variance reduction · 58 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use MiG's Katyusha-style averaging momentum without Nesterov momentumSVRG · Strongly convex problems with m/κ ≤ 3/4convergence rateHelped
Add Nesterov momentum to MiG (ablation)MiG · Strongly convex problems with m/κ ≤ 3/4oracle callsMixed
Add Nesterov momentum using Acc-Prox-SVRG (ablation)SVRG · Strongly convex problems with m/κ ≤ 3/4convergenceHelped
Add Nesterov momentum using Acc-Prox-SVRG (ablation)SVRG · Strongly convex problems with m/κ > 3/4convergenceHurt
Use Katyusha with its suggested parameter restriction (ablation)Katyusha · Strongly convex problems with m/κ > 3/4convergenceHurt
Tune both τ2 and τ1 in Katyusha (ablation)Katyusha · Strongly convex problems with m/κ > 3/4convergenceHelped
Use the last inner-loop iterate rather than the snapshot as the next epoch's starting vector (ablation)MiG · Strongly convex problemsoracle complexity: \bigO{(n+\kappa)\log{({1}/{\epsilon})}}Helped
Replace weighted averaging with uniform averaging (ablation)Sparse and asynchronous MiG · Sparse and asynchronous problemspractical performanceHelped
Use Option II fake averaging instead of Option I averaging (ablation)Asynchronous Sparse MiG · Sparse asynchronous experimentsoracle callsHelped
Use MiG instead of KroMagnon or ASAGASparse asynchronous optimization · RCV1 and KDD2010oracle callsHelped
Use MiG instead of KatyushaStrongly convex problems with relatively large λ · Serial dense experimentsoracle calls and running timeHelped

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