mlsanityData to 7 Oct 2026

Learning Contact Dynamics using Physically Structured Neural Networks

arXiv 2102.11206 ↗First posted 22 Feb 2021cs.LG cs.RO stat.MLcited by 10

Not on the map. Why?

Abstract (arXiv)

Learning physically structured representations of dynamical systems that include contact between different objects is an important problem for learning-based approaches in robotics. Black-box neural networks can learn to approximately represent discontinuous dynamics, but they typically require large quantities of data and often suffer from pathological behaviour when forecasting for longer time horizons. In this work, we use connections between deep neural networks and differential equations to design a family of deep network architectures for representing contact dynamics between objects. We show that these networks can learn discontinuous contact events in a data-efficient manner from noisy observations in settings that are traditionally difficult for black-box approaches and recent physics inspired neural networks. Our results indicate that an idealised form of touch feedback -- which is heavily relied upon by biological systems -- is a key component of making this learning problem tractable. Together with the inductive biases introduced through the network architectures, our techniques enable accurate learning of contact dynamics from observations.

Key facts. Cited by 10 papers in the map (data through 7 Oct 2026). Builds on 11 of its 28 references that are in the map. First posted on arXiv 22 Feb 2021.

Builds on

11 of 28 references.

References · 11

  1. 2018Neural Ordinary Differential Equationscited by 3,733
  2. 2019Hamiltonian Neural Networkscited by 702
  3. 2020Lagrangian Neural Networkscited by 388
  4. 2017Stable Architectures for Deep Neural Networkscited by 340
  5. 2018Deep Hidden Physics Models: Deep Learning of Nonlinear Partial Differential Equationscited by 233
  6. 2019Deep Lagrangian Networks: Using Physics as Model Prior for Deep Learningcited by 205
  7. 2015Gaussian Processes for Data-Efficient Learning in Robotics and Controlcited by 97
  8. 2019Variational Integrator Networks for Physically Structured Embeddingscited by 36
  9. 2020DyNODE: Neural Ordinary Differential Equations for Dynamics Modeling in Continuous Controlcited by 17
  10. 2017Unsupervised Contact Learning for Humanoid Estimation and Controlcited by 3
  11. 2017Learning a Structured Neural Network Policy for a Hopping Taskcited by 1

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Cited by year (2026 to 7 Oct)

Citing papers per year: 2021: 5; 2022: 3; 2023: 0; 2024: 1; 2025: 0; 2026: 1.

10 papers.