Research map / Probabilistic and scientific modeling / Variational and generative sampling
Structured Stochastic Gradient MCMC
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Measured effects reported in the paper
| What was changed | Where | Measured | Effect |
|---|---|---|---|
| Use structured dropout with fully factorized groups | pSGLD · CIFAR-10, SVHN, and FMNIST | IAC: 831 -> 620; 839 -> 803; 774 -> 737 | Helped |
| Use structured dropout with fully factorized groups | pSGLD · CIFAR-10, SVHN, and FMNIST | ESS: 6.89 -> 7.22; 6.82 -> 7.00; 7.16 -> 7.57 | Helped |
| Use structured dropout with fully factorized groups | pSGLD · CIFAR-10, SVHN, and FMNIST | accuracy: 92.43 -> 92.51; 94.72 -> 94.82; 91.14 -> 92.47 | Helped |
| Use structured dropout with fully factorized groups | SGHMC · CIFAR-10, SVHN, and FMNIST | accuracy: 92.35 -> 92.54; 94.73 -> 94.65; 92.81 -> 92.71 | Mixed |
| Use structured dropout with fully factorized groups | SGHMC · CIFAR-10 | IAC: 832 -> 751 | Helped |
| Use structured dropout with fully factorized groups | SGHMC · SVHN and FMNIST | IAC: 858 -> 827; 920 -> 923 | Mixed |
| Use structured dropout with fully factorized groups | SGHMC · CIFAR-10, SVHN, and FMNIST | ESS: 6.84 -> 6.26; 6.59 -> 6.56; 5.72 -> 5.70 | Mixed |
| Increase the number of parameter groups (ablation) | S-pSGLD · MNIST | accuracy | Hurt |
| Increase the number of parameter groups (ablation) | S-pSGLD · MNIST | mixing time (IAC/ESS) | Helped |
| Increase the number of groups (ablation) | S_d-pSGLD · MNIST | accuracy | No clear effect |
| Increase the number of groups (ablation) | S_d-pSGLD · MNIST | mixing time (IAC/ESS) | Helped |
| Use random parameter partitioning rather than other tested partition schemes (ablation) | S-SGLD · Regression datasets: Wine, Housing, Obesity, Bike, Concrete, Airfoil | MSE | Mixed |
Closest papers by meaning
- A Divergence Bound for Hybrids of MCMC and Variational Inference and an Application to Langevin Dynamics and SGVI (ICML 2017 · similarity 0.92)
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- Stochastic Gradient MCMC Methods for Hidden Markov Models (ICML 2017 · similarity 0.92)
- Stochastic Quasi-Newton Langevin Monte Carlo (ICML 2016 · similarity 0.92)
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