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How to Train Your Neural ODE: the World of Jacobian and Kinetic Regularization

ICML 2020 · Probabilistic and scientific modeling › Differential equations and PDEs · approach: Neural ODE training and analysis · 92 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Add kinetic-energy and Jacobian Frobenius-norm regularizationFFJORD · MNIST validation, uniform dequantizationtraining time: 68.5 -> 24.4Helped
Add kinetic-energy and Jacobian Frobenius-norm regularizationFFJORD · CIFAR10 validation, uniform dequantizationtraining time: 91.3 -> 31.8Helped
Add kinetic-energy and Jacobian Frobenius-norm regularizationFFJORD · MNIST validation, uniform dequantizationbits/dim: 0.97 -> 0.97No clear effect
Add kinetic-energy and Jacobian Frobenius-norm regularizationFFJORD · CIFAR10 validation, uniform dequantizationbits/dim: 3.36 -> 3.38Hurt
Add kinetic-energy and Jacobian Frobenius-norm regularizationFFJORD · ImageNet64training feasibilityHelped
Add Jacobian Frobenius-norm regularization alone (ablation)FFJORD RNODE training dynamics · MNISTJacobian normHelped
Add kinetic-energy regularization alone (ablation)FFJORD RNODE training dynamics · MNISTJacobian normHelped
Add kinetic-energy regularization alone (ablation)FFJORD RNODE training dynamics · MNISTparticle travel distanceHelped
Add Jacobian Frobenius-norm regularization alone (ablation)FFJORD RNODE training dynamics · MNISTparticle travel distanceHelped
Remove both regularizers (ablation)FFJORD RNODE training dynamics · MNISTtraining stabilityHurt

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