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Research map / Probabilistic and scientific modeling / Variational and generative sampling

Flows for simultaneous manifold learning and density estimation

NeurIPS 2020 · Probabilistic and scientific modeling › Variational and generative sampling · approach: Expressive invertible architectures

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
separate manifold and density updatesmanifold-learning flow · Mixture model on a polynomial surfacePosterior MMD: 0.131 -> 0.020Helped
make the manifold independent of the conditioning parameter (ablation)PIE · Mixture model on a polynomial surfaceMean distance from manifold: 0.035 -> 0.006Helped
make the manifold independent of the conditioning parameter (ablation)PIE · Mixture model on a polynomial surfacePosterior MMD: 0.131 -> 0.075Helped
train the manifold first, then the density (ablation)M/D manifold-learning flow · Mixture model on a polynomial surfacePosterior MMD: 0.020 -> 0.017Helped
use a separate encoder (ablation)M/D manifold-learning flow · Mixture model on a polynomial surfacePosterior MMD: 0.020 -> 0.030 (alternating); 0.017 -> 0.007 (sequential)Mixed
train with simultaneous manifold and likelihood loss (ablation)manifold-learning flow · Mixture model on a polynomial surfacePosterior MMD: 0.020 -> 0.026Hurt
train with Sinkhorn divergence (ablation)manifold-learning flow · Mixture model on a polynomial surfacePosterior MMD: 0.020 -> 0.134Hurt
alternate adversarial and likelihood training (ablation)manifold-learning flow · Mixture model on a polynomial surfacePosterior MMD: 0.020 -> 0.051Hurt
use a lower-dimensional learned manifold rather than an ambient flowgenerated samples on the polynomial surface · Mixture model on a polynomial surfaceMean distance from manifold: 0.005 -> 0.002Helped
use a lower-dimensional learned manifold rather than an ambient flowinference on θ · Mixture model on a polynomial surfacePosterior MMD: 0.071 -> 0.020Helped

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