Sie befinden Sich nicht im Netzwerk der Universität Paderborn. Der Zugriff auf elektronische Ressourcen ist gegebenenfalls nur via VPN oder Shibboleth (DFN-AAI) möglich. mehr Informationen...

Details

Autor(en) / Beteiligte
Titel
Sliding mode control design based on the state-dependent Riccati equation: theoretical and experimental implementation
Ist Teil von
  • International journal of control, 2019-09, Vol.92 (9), p.2136-2149
Ort / Verlag
Abingdon: Taylor & Francis
Erscheinungsjahr
2019
Link zum Volltext
Quelle
Alma/SFX Local Collection
Beschreibungen/Notizen
  • In this paper, a suboptimal sliding mode control method is derived from combination of the sliding mode control (SMC) and the state-dependent Riccati equation (SDRE) technique, applied for a class of nonlinear closed-loop systems. One of the distinguished features of this control method is its robustness towards uncertainty. Due to lack of optimality in SMC method, in this paper, a robust and suboptimal method is presented by considering the SDRE in design of the sliding surface in two types of: algebraic and integral sliding surfaces. In addition, due to the use of the state-dependent differential Riccati equation in the integral form of sliding surface, proposed method is able to provide a robust attitude with desired finite-time control option. The sensitivity of various percentage of uncertainty in the physical structure of the system is studied and control strategies for general manipulators are provided. The proposed control structure was implemented on Scout robot theoretically and practically by the LabVIEW software; and the results were compared by considering the uncertainty in its structure. In comparison with conventional SMC, the proposed method reduced the required time to reach the sliding surface almost 50%.
Sprache
Englisch
Identifikatoren
ISSN: 0020-7179
eISSN: 1366-5820
DOI: 10.1080/00207179.2018.1428769
Titel-ID: cdi_crossref_primary_10_1080_00207179_2018_1428769

Weiterführende Literatur

Empfehlungen zum selben Thema automatisch vorgeschlagen von bX