Well-posedness and energy decay for Timoshenko systems with discrete time delay under frictional damping and/or infinite memory in the displacement
From MaRDI portal
Publication:1693973
DOI10.1007/s13370-017-0514-8zbMath1383.35121OpenAlexW2727042251MaRDI QIDQ1693973
Publication date: 1 February 2018
Published in: Afrika Matematika (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s13370-017-0514-8
Stabilization of systems by feedback (93D15) Asymptotic behavior of solutions to PDEs (35B40) One-parameter semigroups and linear evolution equations (47D06) Asymptotic stability in control theory (93D20) Linear constitutive equations for materials with memory (74D05) Integro-partial differential equations (35R09) Initial-boundary value problems for second-order hyperbolic systems (35L53)
Related Items (3)
Well-posedness and general decay of a nonlinear damping porous-elastic system with infinite memory ⋮ General stability result for a porous thermoelastic system with infinite history and microtemperatures effects ⋮ Unnamed Item
Cites Work
- Some stability results for Timoshenko systems with cooperative frictional and infinite-memory dampings in the displacement
- Global existence and decay property of the Timoshenko system in thermoelasticity with second sound
- Asymptotic stability of abstract dissipative systems with infinite memory
- A stability result of a Timoshenko system with a delay term in the internal feedback
- Feedback boundary stabilization of wave equations with interior delay
- General energy decay rates for a weakly damped Timoshenko system
- On a perturbed kernel in viscoelasticity
- Exponential stability of the wave equation with boundary time-varying delay
- Stabilization of the wave equation with boundary or internal distributed delay.
- Stability result for the Timoshenko system with a time-varying delay term in the internal feedbacks
- Indirect internal stabilization of weakly coupled evolution equations
- The stability number of the Timoshenko system with second sound
- Exponential decay for a viscoelastic problem with a singular kernel
- Stability of the heat and of the wave equations with boundary time-varying delays
- Convexity and weighted integral inequalities for energy decay rates of nonlinear dissipative hyperbolic systems
- Regularity of higher energies of wave equation with nonlinear localized damping and a nonlinear source
- How far can relaxation functions be increasing in viscoelastic problems?
- On the internal and boundary stabilization of Timoshenko beams
- Uniform decay in a Timoshenko-type system with past history
- On a large class of kernels yielding exponential stability in viscoelasticity
- On the stability of damped Timoshenko systems: Cattaneo versus Fourier law
- Semigroups of linear operators and applications to partial differential equations
- Two questions concerning the boundary control of certain elastic systems
- Uniform boundary stabilization of semilinear wave equations with nonlinear boundary damping
- Energy decay for Timoshenko systems of memory type.
- Global stability for damped Timoshenko systems
- Decay rates for dissipative wave equations
- Mildly dissipative nonlinear Timoshenko systems -- global existence and exponential stability.
- Some well-posedness and stability results for abstract hyperbolic equations with infinite memory and distributed time delay
- Stability to 1-D thermoelastic Timoshenko beam acting on shear force
- On the control of a viscoelastic damped Timoshenko-type system
- Damping by heat conduction in the Timoshenko system: Fourier and Cattaneo are the same
- On the stabilization of Timoshenko systems with memory and different speeds of wave propagation
- Stability of Timoshenko systems with past history
- Asymptotic behavior for Timoshenko beams subject to a single nonlinear feedback control
- Timoshenko systems with indefinite damping
- Exponential stability for the Timoshenko system with two weak dampings
- Asymptotic stability in viscoelasticity
- Stability to weakly dissipative Timoshenko systems
- Global existence and energy decay of solutions for the wave equation with a time varying delay term in the weakly nonlinear internal feedbacks
- Decay property of Timoshenko system in thermoelasticity
- Stability result of the Timoshenko system with delay and boundary feedback
- Some well-posedness and general stability results in Timoshenko systems with infinite memory and distributed time delay
- Stability and Instability Results of the Wave Equation with a Delay Term in the Boundary or Internal Feedbacks
- On the stabilization of the Timoshenko system by a weak nonlinear dissipation
- Nonlinear damped Timoshenko systems with second sound-Global existence and exponential stability
- General energy decay estimates of Timoshenko systems with frictional versus viscoelastic damping
- An Example on the Effect of Time Delays in Boundary Feedback Stabilization of Wave Equations
- Boundary Control of the Timoshenko Beam
- Frictional versus Viscoelastic Damping in a Semilinear Wave Equation
- Decay rates and global existence for semilinear dissipative Timoshenko systems
- Asymptotic behavior for coupled abstract evolution equations with one infinite memory
- Asymptotic stability of thermoelasticity type III with delay term and infinite memory
- Well-posedness and exponential stability of an abstract evolution equation with infinite memory and time delay
- Note on intrinsic decay rates for abstract wave equations with memory
- A general stability result in a Timoshenko system with infinite memory: A new approach
- Energy decay result in a Timoshenko-type system of thermoelasticity of type III with distributive delay
- Energy decay rates for a Timoshenko-type system of thermoelasticity of type III with constant delay
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
This page was built for publication: Well-posedness and energy decay for Timoshenko systems with discrete time delay under frictional damping and/or infinite memory in the displacement
