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Stability of Stochastic Gradient Descent on Nonsmooth Convex Losses

NeurIPS 2020 · Optimization › Nonconvex and smooth optimization · approach: Stochastic gradient last-iterate analysis · 18 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use nonsmooth convex losses rather than sufficiently smooth convex lossesGD and SGD · Nonsmooth convex lossesUAS: additional \eta\sqrt{T} termHurt
Use smaller constant step size and more iterations to control the additional stability termFull-batch GD · Nonsmooth SCOexpected excess population risk: O(LR/\sqrt n)Helped
Add Gaussian noise to SGD and run n^2 iterationsNoisy SGD · Nonsmooth DP-SCOexcess population risk: RL\cdot O\left(\max\left(\frac{\log(n)\log(n/\theta)}{\sqrt{n}}, ~\frac{\sqrt{d\,\log(1/\beta)}}{\alpha\, n}\right)\righHelped
Add the same noise sequence to both neighboring-data trajectoriesNoisy SGD · Nonsmooth DP-SCOUASNo clear effect
Use fixed-permutation SGD without reshuffling or other randomizationFixed-permutation SGD · Nonsmooth SCOhigh-probability excess population risk: \frac{cLR}{\sqrt n} \log n\log(\frac{n}{\theta})Helped

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