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Zero-Shot Transfer of Neural ODEs

NeurIPS 2024 · Label-efficient and robust learning › Zero-/few-shot and meta-learning · approach: Robust fine-tuning of zero-shot models · 0 citations (OpenAlex)

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Learns a Hilbert space of dynamics spanned by neural ODE basis functions (function encoders) so unseen system dynamics can be identified zero-shot from a short trajectory via inner products, without gradient updates.

Problem

Neural ODEs model a single dynamical system and must be retrained for each new scenario, which is too slow for real-time adaptation and zero-shot transfer in autonomous systems.

Approach

Combine function encoders with neural ODEs: learn k neural ODE basis functions spanning a space of dynamics, and compute the coefficients of a new system online via a Monte-Carlo inner product over observed state differences, requiring no gradients at runtime; optionally learn a residual relative to an average dynamics model.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
add the residuals method to FE + NODE (ablation)FE + NODE · Half-Cheetah and Antlong-horizon prediction accuracyHelped
use FE + NODE + Res instead of NODEdynamics prediction · PyBullet quadrotor with varying masslong-horizon prediction accuracyHelped
use FE + NODE or FE + NODE + Res instead of NODEquadrotor MPC · PyBullet quadrotorslew rateHelped
combine basis-function gradients for one integration instead of integrating each basis function separately (ablation)FE + NODE inference · dynamics predictionprediction accuracyHurt
vary the number of basis functions around k=100 (ablation)FE + NODE + Res · Half-Cheetahmodel performanceNo clear effect
reduce the number of basis functions toward 0 (ablation)FE + NODE + Res · Half-Cheetahmodel performanceHurt
increase the number of example data points (ablation)FE + NODE + Res · Half-Cheetahmodel performanceNo clear effect

Surprising findings

Limitations

Experimental setup

Datasets: Van der Pol oscillator trajectories MuJoCo Half-Cheetah trajectories with varying hidden parameters MuJoCo Ant trajectories with varying hidden parameters PyBullet quadrotor trajectories with varying mass

Benchmarks: Van der Pol oscillator MuJoCo Half-Cheetah MuJoCo Ant PyBullet quadrotor with varying mass

Metrics: long-horizon prediction MSE 10-step MSE slew rate of MPC control

Baselines: NODE FE + Res (function encoder with residuals method) Oracle NODE with hidden parameters as input

Builds on: neural ODE function encoders parameterized neural ODEs

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