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|dc.contributor.author||Leung, A. Y. T.||en|
|dc.identifier.citation||International Journal of Mechanical Sciences, 2004; 46 (12):1807-1825||en|
|dc.description.abstract||The dynamics of a harmonically excited single degree-of-freedom linear system with a feedback control, in which the actuator is subjected to dead zone and saturation constraints, is investigated in detail. The controlled system is mathematically modeled by a set of three piecewise linear equations. It is found that the system may exhibit nine types of symmetric and asymmetric period-one motions, which are characterized by a different number of crossing dead zone and saturation region per cycle. A solution for the symmetric period-one motion with a doubly crossing dead zone and saturation region is analytically constructed and its stability characteristics is examined. Other types of dynamic response such as sub-harmonic periodic motions and chaotic motions, found through numerical simulations, are also presented.||en|
|dc.publisher||Pergamon-Elsevier Science Ltd||en|
|dc.subject||Periodic motions; Chaotic motions; Piecewise linear system; Dead zone; Saturation||en|
|dc.title||Periodic and chaotic motions of a harmonically forced piecewise linear system||en|
|Appears in Collections:||Mechanical Engineering publications|
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