mlsanityData to 7 Oct 2026

Neuromechanical Autoencoders: Learning to Couple Elastic and Neural Network Nonlinearity

arXiv 2302.00032 ↗First posted 31 Jan 2023cs.LGcited by 1

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Abstract (arXiv)

Intelligent biological systems are characterized by their embodiment in a complex environment and the intimate interplay between their nervous systems and the nonlinear mechanical properties of their bodies. This coordination, in which the dynamics of the motor system co-evolved to reduce the computational burden on the brain, is referred to as ``mechanical intelligence'' or ``morphological computation''. In this work, we seek to develop machine learning analogs of this process, in which we jointly learn the morphology of complex nonlinear elastic solids along with a deep neural network to control it. By using a specialized differentiable simulator of elastic mechanics coupled to conventional deep learning architectures -- which we refer to as neuromechanical autoencoders -- we are able to learn to perform morphological computation via gradient descent. Key to our approach is the use of mechanical metamaterials -- cellular solids, in particular -- as the morphological substrate. Just as deep neural networks provide flexible and massively-parametric function approximators for perceptual and control tasks, cellular solid metamaterials are promising as a rich and learnable space for approximating a variety of actuation tasks. In this work we take advantage of these complementary computational concepts to co-design materials and neural network controls to achieve nonintuitive mechanical behavior. We demonstrate in simulation how it is possible to achieve translation, rotation, and shape matching, as well as a ``digital MNIST'' task. We additionally manufacture and evaluate one of the designs to verify its real-world behavior.

Key facts. Cited by 1 paper in the map (data through 7 Oct 2026). Builds on 5 of its 34 references that are in the map. First posted on arXiv 31 Jan 2023.

Builds on

5 of 34 references.

References · 5

  1. 2020Learning to Simulate Complex Physics with Graph Networkscited by 867
  2. 2019DiffTaichi: Differentiable Programming for Physical Simulationcited by 248
  3. 2021Embodied Intelligence via Learning and Evolutioncited by 154
  4. 2020Learning Composable Energy Surrogates for PDE Order Reductioncited by 13
  5. 2021Additive manufacturing process design with differentiable simulationscited by 1

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