DocumentCode :
574245
Title :
Control design with output constraints: Multi-regulator sliding mode approach with override logic
Author :
Richter, H.
Author_Institution :
Mech. Eng. Dept., Cleveland State Univ., Cleveland, OH, USA
fYear :
2012
fDate :
27-29 June 2012
Firstpage :
6166
Lastpage :
6171
Abstract :
The problem of setpoint regulation of a main output with constraints in a set of secondary outputs is considered. Specifically, a main output is to be regulated to a setpoint using a single control input, while preventing secondary outputs to cross prescribed limits. When the outputs are minimum-phase, previous work by the author shows that a set of sliding mode regulators arranged in a max-min override scheme with input integration achieves the output regulation and limit protection objectives, with guaranteed stability, maximal exploitation of available limits, and straightforward design guidelines. In this paper, no input integration is used, removing a limitation of the previous approach that required secondary outputs to have a nonzero feed-through term. Design of the sliding coefficients for the main regulator is also considered using mixed H2/H feedback synthesis. A detailed numerical example is included.
Keywords :
H control; H2 control; control system synthesis; feedback; variable structure systems; H2-H∞ feedback synthesis; control design; design guidelines; input integration; max-min override scheme; minimum-phase outputs; multiregulator sliding mode approach; nonzero feed-through term; output constraints; output regulation; override logic; protection objectives; setpoint regulation; sliding coefficient design; Eigenvalues and eigenfunctions; Guidelines; Indexes; Regulators; Steady-state; Switches; Transient analysis;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
American Control Conference (ACC), 2012
Conference_Location :
Montreal, QC
ISSN :
0743-1619
Print_ISBN :
978-1-4577-1095-7
Electronic_ISBN :
0743-1619
Type :
conf
DOI :
10.1109/ACC.2012.6314829
Filename :
6314829
Link To Document :
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