Lie-group recursive dynamics algorithms are extended to higher-order time derivatives for floating-base robots, with quadratic computational scaling shown versus exponential for automatic differentiation on a 12-DoF aerial manipulator.
A Recursive Lie-Group For- mulation for the Second-Order Time Derivatives of the Inverse Dynamics of Parallel Kinematic Manipulators
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Lie Group Formulation of Recursive Dynamics Algorithms of Higher Order for Floating-Base Robots
Lie-group recursive dynamics algorithms are extended to higher-order time derivatives for floating-base robots, with quadratic computational scaling shown versus exponential for automatic differentiation on a 12-DoF aerial manipulator.