Pages that link to "Item:Q2869765"

The following pages link to Uniform decay in mildly damped Timoshenko systems with non-equal wave speed propagation (Q2869765):

Displaying 15 items.

• Invariance of decay rate with respect to boundary conditions in thermoelastic Timoshenko systems (Q322156) (← links)
• Exponential decay for linear damped porous thermoelastic systems with second sound (Q489267) (← links)
• Well-posedness and energy decay for Timoshenko systems with discrete time delay under frictional damping and/or infinite memory in the displacement (Q1693973) (← links)
• On the long-time behavior of a nonlinear damped porous thermoelastic system with second sound (Q1703435) (← links)
• A general decay result for a memory-type Timoshenko-thermoelasticity system with second sound (Q1746284) (← links)
• On a Timoshenko system with thermal coupling on both the bending moment and the shear force (Q1987658) (← links)
• Exponential stabilization of a Timoshenko system with thermodiffusion effects (Q2035758) (← links)
• Uniform decay rates for the energy of Timoshenko system with the arbitrary speeds of propagation and localized nonlinear damping (Q2253947) (← links)
• Stability to 1-D thermoelastic Timoshenko beam acting on shear force (Q2253950) (← links)
• Global existence and optimal decay rates for the Timoshenko system: the case of equal wave speeds (Q2254046) (← links)
• Long-time dynamics for a fractional piezoelectric system with magnetic effects and Fourier's law (Q2656306) (← links)
• Stability to the dissipative Reissner–Mindlin–Timoshenko acting on displacement equation (Q4594575) (← links)
• Energy decay in a Timoshenko-type system for thermoelasticity of type III with distributed delay and past history (Q4636945) (← links)
• Exponential stability of a Timoshenko type thermoelastic system with Gurtin-Pipkin thermal law and frictional damping (Q5083838) (← links)
• General decay for a Timoshenko-type system for thermoelasticity of type III with delay, past history and distributed delay (Q6154605) (← links)