INTEC   05402
INSTITUTO DE DESARROLLO TECNOLOGICO PARA LA INDUSTRIA QUIMICA
Unidad Ejecutora - UE
artículos
Título:
ON-LINE COSTATE INTEGRATION FOR NONLINEAR CONTROL
Autor/es:
V. COSTANZA; C. E. NEUMAN
Revista:
LATIN AMERICAN APPLIED RESEARCH
Editorial:
LAAR
Referencias:
Lugar: Bahía Blanca; Año: 2006 vol. 36 p. 129 - 136
ISSN:
0327-0793
Resumen:
The optimal feedback control of nonlinear chemical processes, specially for regulationand and set-point changing, is attacked in this paper. A novel procedure based on the Hamiltonian equations associated to a bilinear approximation of the dynamics and a quadratic cost is presented. The usual boundary-value situation for the coupled state-costate system is transformed into an initial-value problem through the solution of a generalized algebraic Riccati equation. This allows to integrate the Hamiltonian equations on-line, and to construct the feedback law by using the costate solution trajectory. Results are shown applied to a classical nonlinear chemical reactor model, and compared against standard MPC and previous versions of bilinear-quadratic strategies based on power series expansions.