Dynamic boundary control of the Timoshenko beam

DOI10.1016/0005-1098(92)90070-VzbMath0775.93108OpenAlexW2009548080MaRDI QIDQ1195825

Ömer Morgül

Publication date: 4 January 1993

Published in: Automatica (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0005-1098(92)90070-v

Mathematics Subject Classification ID

Rods (beams, columns, shafts, arches, rings, etc.) (74K10) Control/observation systems governed by partial differential equations (93C20)

Related Items

Stabilization of the Timoshenko beam system with restricted boundary feedback controls ⋮ A dynamic control law for the wave equation ⋮ Exponential stability of a rotating Timoshenko beam under thermo-viscoelastic damping ⋮ Boundary cooperative control by flexible Timoshenko arms ⋮ Adaptive stabilization of a Timoshenko system by boundary feedback controls ⋮ Dynamical behavior of a hybrid system of nonhomogeneous Timoshenko beam with partial non-collocated inputs ⋮ Stability for an interface transmission problem of wave-plate equations with dynamical boundary controls ⋮ Feedback control of <scp>actuation‐constrained</scp> moving structure carrying Timoshenko beam ⋮ Boundary control of dual Timoshenko arms for grasping and orientation control ⋮ A smoothing property of a hyperbolic system and boundary controllability ⋮ Stabilisation of Timoshenko beam system with a tip payload under the unknown boundary external disturbances ⋮ Sliding mode control to stabilization of a tip-force destabilized shear beam subject to boundary control matched disturbance ⋮ Stabilization of a viscoelastic Timoshenko beam fixed into a moving base ⋮ Stabilization of 2-D Mindlin-Timoshenko plates with localized acoustic boundary feedback ⋮ Boundary control of a Timoshenko beam system with input dead-zone ⋮ Boundary tracking control of flexible beams for transferring motions

Cites Work

• Energie decay estimates and exact boundary value controllability for the wave equation in a bounded domain
• Semigroups of linear operators and applications to partial differential equations
• Orientation and stabilization of a flexible beam attached to a rigid body: planar motion
• Control and stabilization of a flexible beam attached to a rigid body
• Modeling, Stabilization and Control of Serially Connected Beams
• Boundary Control of the Timoshenko Beam
• &lt;tex&gt;L_infty&lt;/tex&gt;-stability criteria for interconnected systems using exponential weighting
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