Please use this identifier to cite or link to this item: https://doi.org/10.3182/20110828-6-IT-1002.03285
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dc.titleTransverse vibration control of axially moving beams by regulation of axial velocity
dc.contributor.authorNguyen, Q.C.
dc.contributor.authorHong, K.-S.
dc.contributor.authorGe, S.S.
dc.date.accessioned2014-06-19T03:31:16Z
dc.date.available2014-06-19T03:31:16Z
dc.date.issued2011
dc.identifier.citationNguyen, Q.C.,Hong, K.-S.,Ge, S.S. (2011). Transverse vibration control of axially moving beams by regulation of axial velocity. IFAC Proceedings Volumes (IFAC-PapersOnline) 18 (PART 1) : 5579-5584. ScholarBank@NUS Repository. <a href="https://doi.org/10.3182/20110828-6-IT-1002.03285" target="_blank">https://doi.org/10.3182/20110828-6-IT-1002.03285</a>
dc.identifier.isbn9783902661937
dc.identifier.issn14746670
dc.identifier.urihttp://scholarbank.nus.edu.sg/handle/10635/72085
dc.description.abstractIn this paper, a novel control algorithm for suppression of the transverse vibration of an axially moving system is presented. The principle of the proposed control algorithm is the regulation of the axial transport velocity of an axially moving system so as to track a profile according to which the vibration energy decays most quickly. The optimal control problem that generates the proposed profile of the axial transport velocity is solved by the conjugate gradient method. The Galerkin method is applied in order to reduce the partial differential equation describing the dynamics of the axially moving beam into a set of ordinary differential equations (ODEs). For control design purposes, these ODEs are rewritten into state-space equations. The vibration energy of the axially moving beam is represented by the quadratic form of the state variables. In the optimal control problem, the cost function modified from the vibration energy function is subject to the constraints on the state variables, and the axial transport velocity is considered as a control input. Numerical simulations are performed to confirm the effectiveness of the proposed control algorithm. © 2011 IFAC.
dc.description.urihttp://libproxy1.nus.edu.sg/login?url=http://dx.doi.org/10.3182/20110828-6-IT-1002.03285
dc.sourceScopus
dc.subjectAxially moving beam
dc.subjectConjugate gradient method
dc.subjectDistributed parameter system
dc.subjectPartial differential equation
dc.subjectTransverse vibration control
dc.typeConference Paper
dc.contributor.departmentELECTRICAL & COMPUTER ENGINEERING
dc.description.doi10.3182/20110828-6-IT-1002.03285
dc.description.sourcetitleIFAC Proceedings Volumes (IFAC-PapersOnline)
dc.description.volume18
dc.description.issuePART 1
dc.description.page5579-5584
dc.identifier.isiutNOT_IN_WOS
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