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[ICRA 2024] Learning Complex Motion Plans using Neural ODEs with Safety and Stability Guarantees 

Figueroa Robotics Lab @ Penn
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Accepted work at ICRA 2024
Project web-page: sites.google.c...
We propose a Dynamical System (DS) approach to learn complex, possibly periodic motion plans from kinesthetic demonstrations using Neural Ordinary Differential Equations (NODE). To ensure reactivity and robustness to disturbances, we propose a novel approach that selects a target point at each time step for the robot to follow, by combining tools from control theory and the target trajectory generated by the learned NODE. A correction term to the NODE model is computed online by solving a quadratic program that guarantees stability and safety using control Lyapunov functions and control barrier functions, respectively. Our approach outperforms baseline DS learning techniques on the LASA handwriting dataset and complex periodic trajectories. It is also validated on the Franka Emika robot arm to produce stable motions for wiping and stirring tasks that do not have a single attractor, while being robust to perturbations and safe around humans and obstacles.

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23 авг 2024

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Комментарии : 1   
@thekaushikls
@thekaushikls 3 месяца назад
If we mark points `Xm1` and `Xm2` as point of impact of disturbance and point of eventual correction, the region / path between `Xm1` and `Xm2` is untouched. In the scenario of wiping down a white board, this area will only be addressed in the next possible loop. What is the reason, the closest point (4:50) is calculated only in the forward direction? Why not reverse? Can it be a point of decision?
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