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2001
DOI: 10.1006/jsvi.2000.3252
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Exponential Stabilization of a Transversely Vibrating Beam via Boundary Control

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Cited by 44 publications
(22 citation statements)
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“…Applications are in fluid dynamics (Aamo 2003;Schuster et al 2008), in mechanical systems applied to beams (Fard and Sagatun 2001) and strings (Morgül 1994), and in thermodynamic systems (Boskovic et al 2001;Liu 2003). Boundary control applied to chemical systems is found in Boskovic and Krstic (2002), Smyshlyaev and Krstic (2007), and Meurer and Kugi (2009), and an application to stabilize an unstable wave equation is described in Krstic et al (2008).…”
mentioning
confidence: 99%
“…Applications are in fluid dynamics (Aamo 2003;Schuster et al 2008), in mechanical systems applied to beams (Fard and Sagatun 2001) and strings (Morgül 1994), and in thermodynamic systems (Boskovic et al 2001;Liu 2003). Boundary control applied to chemical systems is found in Boskovic and Krstic (2002), Smyshlyaev and Krstic (2007), and Meurer and Kugi (2009), and an application to stabilize an unstable wave equation is described in Krstic et al (2008).…”
mentioning
confidence: 99%
“…Zhang et al (2000) introduced boundary controllers for a general class of non-linear string-actuator systems. Fard and Sagatun (2001) designed a boundary control law consisting only of feedback from the slope and velocity of the beam at the boundary to stabilize the transversal vibration of a beam exponentially and shown that exponential stability can be achieved via boundary control without resorting to truncation of model. Guo and Guo (2005) constructed a high-gain adaptive control and regulator to guarantee asymptotic stability of an Euler-Bernoulli beam with control and uncertain amplitude of harmonic disturbance at free end.…”
Section: Introductionmentioning
confidence: 99%
“…In [18], a P-type steady-state iterative learning control scheme is applied to the boundary control of a class of nonlinear processes, which are described by PDEs. In [22] and [23], boundary control is designed to stabilize string and beam systems, respectively. In [22] and [23], boundary control is designed to stabilize string and beam systems, respectively.…”
Section: Introductionmentioning
confidence: 99%