Pages that link to "Item:Q555839"

The following pages link to Instability of standing waves for Klein-Gordon-Zakharov equations with different propagation speeds in three space dimensions (Q555839):

Displaying 15 items.

• Orbital stability for periodic standing waves of the Klein-Gordon-Zakharov system and the beam equation (Q353376) (← links)
• 1-soliton solution of the Klein-Gordon-Zakharov equation with power law nonlinearity (Q618121) (← links)
• Fourth order wave equations with nonlinear strain and source terms (Q879139) (← links)
• Stability of the standing waves for a class of coupled nonlinear Klein-Gordon equations (Q993677) (← links)
• Instability of standing wave, global existence and blowup for the Klein-Gordon-Zakharov system with different-degree nonlinearities (Q1018397) (← links)
• Long-time behaviour for a non-autonomous Klein-Gordon-Zakharov system (Q2235814) (← links)
• Topological soliton solution and bifurcation analysis of the Klein-Gordon-Zakharov equation in \((1 + 1)\)-dimensions with power law nonlinearity (Q2375735) (← links)
• A class of fourth order wave equations with dissipative and nonlinear strain terms (Q2466493) (← links)
• Exact explicit travelling wave solutions for \((n+1)\)-dimensional Klein-Gordon-Zakharov equations (Q2471197) (← links)
• Potential well method for Cauchy problem of generalized double dispersion equations (Q2473968) (← links)
• On potential wells and applications to semilinear hyperbolic equations and parabolic equations (Q2490768) (← links)
• Global Dynamics below the Ground State Energy for the Klein-Gordon-Zakharov System in the 3D Radial Case (Q2875590) (← links)
• Global existence, blow up and asymptotic behaviour of solutions for nonlinear Klein-Gordon equation with dissipative term (Q3565029) (← links)
• Impulsive evolution processes: abstract results and an application to a coupled wave equations (Q6100775) (← links)
• Lower semicontinuity of pullback attractors for a non-autonomous coupled system of strongly damped wave equations (Q6598003) (← links)