Pages that link to "Item:Q1780326"
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The following pages link to On the decay of solutions for some nonlinear dissipative hyperbolic equations (Q1780326):
Displaying 18 items.
- Optimal decay estimates for the general solution to a class of semi-linear dissipative hyperbolic equations (Q303830) (← links)
- Asymptotic behaviour of solutions for \(p\)-Laplacian wave equation with \(m\)-Laplacian dissipation (Q399437) (← links)
- Gevrey regularity for a class of dissipative equations with applications to decay (Q454888) (← links)
- The rate at which the energy of solutions for a class of \(p\)-Laplacian wave equation decays (Q499836) (← links)
- Global existence, uniform decay and blow-up of solutions for a system of Petrovsky equations (Q622425) (← links)
- Global existence and asymptotic behavior of solutions for some nonlinear hyperbolic equation (Q978466) (← links)
- Decay properties for some Lagrangian systems with dissipative terms and applications (Q1125669) (← links)
- Decay of solutions of a nonlinear hyperbolic system in noncylindrical domain (Q1335514) (← links)
- An existence result for dissipative nonhomogeneous hyperbolic equations via a minimization approach (Q1720299) (← links)
- On some nonlinear dissipative equations with sub-critical nonlinearities (Q1880542) (← links)
- Exponential decay of energy for some nonlinear hyperbolic equations with strong dissipation (Q1957522) (← links)
- Decay structure for symmetric hyperbolic systems with non-symmetric relaxation and its application (Q2276319) (← links)
- Decay structure of two hyperbolic relaxation models with regularity loss (Q2359433) (← links)
- Characterization of solutions to dissipative systems with sharp algebraic decay (Q2806193) (← links)
- Global existence and blow-up of solutions for a strongly damped Petrovsky system with nonlinear damping (Q2883300) (← links)
- Decay rate estimates for a class of quasilinear hyperbolic equations with damping terms involving <i>p</i>-Laplacian (Q2939198) (← links)
- (Q4872325) (← links)
- (Q5466171) (← links)
