Show simple item record

AuthorAksikas, Ilyasse
Available date2024-03-18T06:08:41Z
Publication Date2020
Publication NameJournal of the Franklin Institute
ResourceScopus
ISSN160032
URIhttp://dx.doi.org/10.1016/j.jfranklin.2020.07.033
URIhttp://hdl.handle.net/10576/53122
AbstractThis paper is devoted to the design of an optimal stabilizing compensator for a boundary control distributed parameter system that is described by a set of hyperbolic partial differential equations (PDEs). The standard reformulation of a boundary control system is adopted here to write the system under a regular infinite-dimensional linear system. A finite-dimensional boundary optimal controller is designed based on the linear quadratic technique and the corresponding operator Riccati equation. On the other hand, a Luenberger observer is designed based on the duality between the control and the estimation problems. Combination of the designed controller and observer is performed to construct a stabilizing compensator. A case study of tubular cracking chemical reactor is used to test the performances of the developed algorithm.
Languageen
PublisherElsevier
SubjectControllers
Distributed parameter control systems
Linear systems
Riccati equations
Boundary control systems
Distributed parameter systems
Estimation problem
Hyperbolic partial differential equation
Infinite-dimensional linear systems
Luenberger observers
Optimal compensators
Optimal controller
Cracking (chemical)
TitleDuality-based optimal compensator for boundary control hyperbolic PDEs system: Application to a tubular cracking reactor
TypeArticle
Pagination9692-9708
Issue Number14
Volume Number357
dc.accessType Abstract Only


Files in this item

FilesSizeFormatView

There are no files associated with this item.

This item appears in the following Collection(s)

Show simple item record