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Research map / Probabilistic and scientific modeling / Differential equations and PDEs

Dissecting Neural ODEs

NeurIPS 2020 · Probabilistic and scientific modeling › Differential equations and PDEs · approach: Neural ODE training and analysis · 86 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use input-layer augmentation instead of no augmentationNeural ODE · MNISTTest Acc.: 96.8 -> 99.1Helped
Use input-layer augmentation instead of 0-augmentationNeural ODE · CIFARTest Acc.: 70.8 -> 73.4Helped
Use input-layer augmentation instead of no augmentationNeural ODE · CIFARNFE: 93 -> 65Helped
Use input-layer augmentation instead of 0-augmentationNeural ODE · CIFARNFE: 169 -> 65Helped
Use second-order dynamics instead of no augmentationNeural ODE · MNISTParam.[K]: 21.4 -> 20.0Helped
Use second-order dynamics instead of no augmentationNeural ODE · CIFARParam.[K]: 37.1 -> 34.6Helped
Use second-order dynamics instead of input-layer augmentationNeural ODE · CIFARTest Acc.: 73.4 -> 72.8Hurt
Use second-order dynamics instead of input-layer augmentationNeural ODE · MNISTNFE: 44 -> 43Helped
Use second-order dynamics instead of input-layer augmentationNeural ODE · CIFARNFE: 65 -> 59Helped
Use tanh or ELU rather than sigmoid, ReLU, or softplus as the final vector-field activationNeural ODE on half-moons · half-moonsclassification performanceHelped

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