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Learning Adaptive Hydrodynamic Models Using Neural ODEs in Complex Conditions

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arxiv 2410.00490 v1 pith:5ZIAQET3 submitted 2024-10-01 cs.RO cs.AI

classification cs.ROcs.AI
keywords modelcomplexconditionsquadrupedhydrodynamicrobotsvariousacross
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Reinforcement learning-based quadruped robots excel across various terrains but still lack the ability to swim in water due to the complex underwater environment. This paper presents the development and evaluation of a data-driven hydrodynamic model for amphibious quadruped robots, aiming to enhance their adaptive capabilities in complex and dynamic underwater environments. The proposed model leverages Neural Ordinary Differential Equations (ODEs) combined with attention mechanisms to accurately process and interpret real-time sensor data. The model enables the quadruped robots to understand and predict complex environmental patterns, facilitating robust decision-making strategies. We harness real-time sensor data, capturing various environmental and internal state parameters to train and evaluate our model. A significant focus of our evaluation involves testing the quadruped robot's performance across different hydrodynamic conditions and assessing its capabilities at varying speeds and fluid dynamic conditions. The outcomes suggest that the model can effectively learn and adapt to varying conditions, enabling the prediction of force states and enhancing autonomous robotic behaviors in various practical scenarios.

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Cited by 2 Pith papers

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  1. Learning Gradient Flow: Using Equation Discovery to Accelerate Engineering Optimization

    math.OC 2026-02 conditional novelty 6.0 of 10

    An optimizer that fits a SINDy polynomial model to recent optimization-variable trajectories and then integrates that surrogate flow instead of evaluating the true objective/gradient can cut gradient-evaluation counts...

  2. From inverse problems to neural operators: prediction, mechanism, and generalization of data-driven models

    cs.LG 2026-06 unverdicted novelty 5.0 of 10

    Data-driven models for physical systems share a common structure differing only in model class assumptions, with only mechanism-discovering models capable of generalization.

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