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Analysis of Variational Bayesian Factorizations for Sparse and Low-Rank Estimation

ICML 2016 · Probabilistic and scientific modeling › Uncertainty and Gaussian processes · approach: Variational Bayesian deep learning · 0 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use Gaussian scale mixture (VB-GSM) instead of bilinear Gaussian (VB-BG) factorization for sparse estimation (ablation)sparse linear estimation with correlated design · synthetic sparse estimation, correlation parameter eta in [0,2]normalized MSE and avg. # nonzerosHelped
Non-informative prior on bilinear factorization (VB-BG) with increasing design correlation (ablation)VB-BG sparse estimation · synthetic sparse estimation, eta > 0.6avg. # nonzeros: approaching 100 nonzeros vs. 50 max requiredHurt
Strongly informative prior on VB-BG (large alpha, lambda scaled) (ablation)VB-BG sparse estimation · synthetic sparse estimationnormalized MSE and avg. # nonzerosNo clear effect
Empirical Bayes learned prior on VB-BG instead of fixed non-informative prior (ablation)VB-BG sparse estimation · synthetic sparse estimationnormalized MSE and avg. # nonzerosHurt
Matrix recovery: VB-GSM instead of VB-BGaffine matrix recovery · matrix recovery experiments (Xin & Wipf, 2015, cited)recovery performanceHelped
Row-wise factorization of posterior in VB-BG (needed for tractability)VB-BG matrix recovery · theory (Section 3.2)local minima / penalty structureHurt

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