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The promises and pitfalls of Stochastic Gradient Langevin Dynamics

NeurIPS 2018 · Optimization › Optimizers · approach: Stochastic gradient MCMC · 44 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use control variates centered at the posterior modeSGLD · Bayesian logistic regression, Covertypetest negative loglikelihoodHelped
Use control variates centered at the posterior modeSGLD · Covertypestochastic gradient variance scaling with N: 2 -> 1Helped
Use constant step size γ = η/N with plain stochastic gradientsSGLD · Bayesian linear regressionWasserstein distance to posterior: Ω(1)Hurt
Replace full gradients with minibatch stochastic gradientsLMC · Bayesian posterior samplingWasserstein distance between invariant measure and posterior: √(d) O(N^-1/2) for SGLD and SGD distance; Ω(1) for SGLD-to-posterior in linear regressionHurt
Center minibatch gradients at the posterior mode, canceling their additive noise componentSGLDFP · Bayesian posterior samplingWasserstein distance to LMC: √(d η) O(N^-1/2)Helped

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