The problems of system identification, analysis and optimal control have been recently studied using orthogonalfunctions. The speci$c orthogonalfunctions used up to now are the Walsh, the block-pulse, the Laguerre, the Legendre, the Chebyshev, the Hermite and the Fourierfunctions. In the present pap
New Taylor series approach to state-space analysis and optimal control of linear systems
โ Scribed by P. N. Paraskevopoulos; A. S. Tsirikos; K. G. Arvanitis
- Publisher
- Springer
- Year
- 1991
- Tongue
- English
- Weight
- 983 KB
- Volume
- 71
- Category
- Article
- ISSN
- 0022-3239
No coin nor oath required. For personal study only.
๐ SIMILAR VOLUMES
Based on the Chebyshev series, a directly computational formulation in matrix form is established for evaluating the optimal control and trajectory of time-delay systems. In
State analysis and optimization of time-varying systems via Haar wavelets are proposed in this paper. Based upon some useful properties of Haar functions, a special product matrix and a related coefficient matrix are applied to solve the time-varying systems first. Then the backward integration is i
## Abstract This contribution presents a numerical approach to approximate feedback linearization which transforms the Taylor expansion of a single input nonlinear system into an approximately linear system by considering the terms of the Taylor expansion step by step. In the linearization procedur