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Nonlinear Constrained Optimal Control Problems and Cardinal Hermite Interpolant Multiscaling Functions
Authors:Elmira Ashpazzadeh  Mehrdad Lakestani  Mohsen Razzaghi
Affiliation:1. Department of Applied Mathematics, Faculty of Mathematical Sciences, University of Tabriz, Tabriz, Iran;2. Department of Mathematics and Statistics, Mississippi State University, Mississippi State, MS, USA
Abstract:In this paper, a numerical method for solving nonlinear quadratic optimal control problems with inequality constraints is presented. The method is based upon cardinal Hermite interpolant multiscaling function approximation. The properties of these multiscaling functions are presented first. These properties are then utilized to reduce the solution of the nonlinear constrained optimal control to a nonlinear programming one, to which existing algorithms may be applied. Illustrative examples are included to demonstrate the efficiency and applicability of the technique.
Keywords:Nonlinear optimal control  inequality constraints  quadratic  cardinal Hermite interpolant multiscaling functions  Chebyshev‐Radau points
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