Existence and stability of a weakly damped laminated beam with a nonlinear delay

Rods (beams, columns, shafts, arches, rings, etc.) (74K10) Asymptotic behavior of solutions to PDEs (35B40) Initial-boundary value problems for second-order hyperbolic systems (35L53)

Cites Work

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Stabilization of a laminated beam with interfacial slip by boundary controls
Exponential stabilization of a structure with interfacial slip
Stabilization of second-order evolution equations with time delay
Convexity and weighted integral inequalities for energy decay rates of nonlinear dissipative hyperbolic systems
Exponential stability for a structure with interfacial slip and frictional damping
Uniform boundary stabilization of semilinear wave equations with nonlinear boundary damping
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Exponential stability of abstract evolution equations with time delay
Uniform stability of a laminated beam with structural damping and second sound
A unified approach via convexity for optimal energy decay rates of finite and infinite dimensional vibrating damped systems with applications to semi-discretized vibrating damped systems
Sharp energy estimates for nonlinearly locally damped PDEs via observability for the associated undamped system
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Stabilization of wave systems with input delay in the boundary control
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Stability and Instability Results of the Wave Equation with a Delay Term in the Boundary or Internal Feedbacks
An Example on the Effect of Time Delays in Boundary Feedback Stabilization of Wave Equations
Boundary control of laminated beams with interfacial slip
Hybrid laminated Timoshenko beam
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Exponential stability for a thermoelastic laminated beam with nonlinear weights and time-varying delay
Memory-type boundary control of a laminated Timoshenko beam
Well posedness and stability result for a thermoelastic laminated Timoshenko beam with distributed delay term
Well‐posedness and exponential decay for laminated Timoshenko beams with time delays and boundary feedbacks
Nonuniform laminated beam of Lord–Shulman type
Stability analysis of laminated beams with Kelvin–Voigt damping and strong time delay

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