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Robot Control and Tracking

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Geometric Algebra Applications Vol. II
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Abstract

This chapter presents the computing of the dynamic model, the generation of trajectories using quadratic programming with geometric constraints, and nonlinear control for robot manipulators using the geometric algebra framework.

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References

  1. Kanehiro, F., Lamiraux, F., Kanoun, O., Yoshida, E., & Laumond, J.-P. (2008). A local collision avoidance method for non-strictly convex polyhedral. In Robotics: Science and systems IV, Zurich, Switzerland.

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  2. Spong, M. W., Hutchinson, S., & Vidyasagar, M. (2006). Robot modeling and control. New York: Wiley.

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  3. Utkin, V. I. (1992). Sliding modes in control and optimization. Berlin: Springer-Verlag.

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  4. Moreno, J. A., & Osorio, M. (2008). A Lyapunov approach to second-order sliding mode controllers and observers. In 2008 47th IEEE Conference on Decision and Control (pp. 2856–2861).

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Correspondence to Eduardo Bayro-Corrochano .

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Bayro-Corrochano, E. (2020). Robot Control and Tracking. In: Geometric Algebra Applications Vol. II. Springer, Cham. https://doi.org/10.1007/978-3-030-34978-3_14

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