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Self-learning mechanical circuits

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arxiv 2304.08711 v1 pith:LA4BD62J submitted 2023-04-18 cond-mat.soft

classification cond-mat.soft
keywords mechanicalcomputationscircuitscomputationself-learningself-optimizesystemsability
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Computation, mechanics and materials merge in biological systems, which can continually self-optimize through internal adaptivity across length scales, from cytoplasm and biofilms to animal herds. Recent interest in such material-based computation uses the principles of energy minimization, inertia and dissipation to solve optimization problems. Although specific computations can be performed using dynamical systems, current implementations of material computation lack the ability to self-learn. In particular, the inverse problem of designing self-learning mechanical systems which can use physical computations to continuously self-optimize remains poorly understood. Here we introduce the concept of self-learning mechanical circuits, capable of taking mechanical inputs from changing environments and constantly updating their internal state in response, thus representing an entirely mechanical information processing unit. Our circuits are composed of a new mechanical construct: an adaptive directed spring (ADS), which changes its stiffness in a directional manner, enabling neural network-like computations. We provide both a theoretical foundation and experimental realization of these elastic learning units and demonstrate their ability to autonomously uncover patterns hidden in environmental inputs. By implementing computations in an embodied physical manner, the system directly interfaces with its environment, thus broadening the scope of its learning behavior. Our results pave the way towards the construction of energy-harvesting, adaptive materials which can autonomously and continuously sense and self-optimize to gain function in different environments.

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  1. Equilibrium Propagation for Dissipative Dynamics

    cond-mat.dis-nn 2025-06 conditional novelty 6.0 of 10

    An effective action with time-reversed trajectories extends equilibrium propagation to damped linear reciprocal networks, enabling temporal learning demonstrated on mechanical and RLC systems.

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