INVESTIGADORES
DE BATTISTA Hernan
artículos
Título:
Robust exact differentiators with predefined convergence time
Autor/es:
SEEBER, RICHARD; HAIMOVICH, HERNAN; HORN, MARTIN; FRIDMAN, LEONID M.; DE BATTISTA, HERNÁN
Revista:
AUTOMATICA
Editorial:
PERGAMON-ELSEVIER SCIENCE LTD
Referencias:
Año: 2021 vol. 134
ISSN:
0005-1098
Resumen:
The problem of exactly differentiating a signal with bounded second derivative is considered. A class of differentiators is proposed, which converge to the derivative of such a signal within a fixed, i.e., a finite and uniformly bounded convergence time. A tuning procedure is derived that allows to assign an arbitrary, predefined upper bound for this convergence time. It is furthermore shown that this bound can be made arbitrarily tight by appropriate tuning. The usefulness of the procedure is demonstrated by applying it to the well-known uniform robust exact differentiator, which is included in the considered class of differentiators as a special case.
