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On Markov Chain Gradient Descent

NeurIPS 2018 · Optimization › Nonconvex and smooth optimization · approach: Stochastic gradient last-iterate analysis · 2 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use one continuing Markov-chain trajectory instead of independent fresh trajectories for each gradientSGD on autoregressive-process recovery · Convex logistic and nonconvex squared logistic lossestotal samples usedHelped
Use a non-reversible chain with added directed cycles instead of the reversible chainMCGD on graph least squares · Least squares on graph with 20 nodesconvergence: 0.75 -> 0.66Helped
Use fresh trajectories with T=1 instead of a continuing Markov-chain trajectorySGD on nonconvex recovery · Autoregressive-process recovery, nonconvex squared logistic lossaccuracyHurt
Use fresh trajectories with T=2 instead of a continuing Markov-chain trajectorySGD on nonconvex recovery · Autoregressive-process recovery, nonconvex squared logistic lossaccuracyHurt
Use fresh trajectories with T=4 instead of a continuing Markov-chain trajectorySGD on nonconvex recovery · Autoregressive-process recovery, nonconvex squared logistic lossaccuracyHurt

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