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Dynamic matrix recovery from incomplete observations under an exact low-rank constraint

NeurIPS 2016 · Learning theory and algorithms › Matrix and tensor methods · approach: Matrix completion and factorization · 14 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Dynamic temporal weighting (LOWEMS) instead of using only the latest observationslow-rank matrix completion with time-varying V^t · synthetic matrix completion, small perturbation noiserelative recovery error: approximately factor of 4 reduction vs baseline oneHelped
Dynamic temporal weighting (LOWEMS) instead of using only the latest observationslow-rank matrix completion sample complexity · synthetic matrix completion, weak perturbation noisesample complexity (fraction of observed entries p for relative error <= 0.04): reduced approximately by a factor of d compared to baseline oneHelped
Dynamic temporal weighting (LOWEMS) with large perturbation noiselow-rank matrix completion sample complexity · synthetic matrix completion, strong perturbation noisesample complexityNo clear effect
Equal weighting across all time steps (baseline two) instead of LOWEMS weightslow-rank matrix completion with large perturbation noise · synthetic matrix completionrelative recovery errorHurt
Dynamic temporal weighting (LOWEMS) instead of using only the latest observationsrank-5 Netflix recommendation with time bins d · truncated Netflix, testing RMSEtesting RMSEHelped
Choice of kappa (perturbation-to-measurement noise ratio) for LOWEMS weights (ablation)Netflix recommendation validation RMSE · truncated Netflix, validationvalidation RMSEMixed
Dynamic weighting for matrix sensing with Gaussian ensemblesmatrix sensing recovery error bound · Gaussian matrix sensing theoryrecovery error boundHelped
Matrix sensing: reported simulations for matrix sensingLOWEMS matrix sensing · synthetic matrix sensingrelative recovery errorHelped

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