This paper is focused on the design of a robust tracking controller for a class of rotationally invariant evolution partial differential equations in the presence of bounded external perturbations. Adopting spherical coordinates, the original N-dimensional setting is transformed in a 1-dimensional problem, and global practical stabilization is addressed through a regularized sliding-mode approach. Numerical simulations support theoretical results.
Tracking control for a class of rotationally invariant evolution PDEs
CRISTOFARO, ANDREA
2016-01-01
Abstract
This paper is focused on the design of a robust tracking controller for a class of rotationally invariant evolution partial differential equations in the presence of bounded external perturbations. Adopting spherical coordinates, the original N-dimensional setting is transformed in a 1-dimensional problem, and global practical stabilization is addressed through a regularized sliding-mode approach. Numerical simulations support theoretical results.File in questo prodotto:
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