Pages that link to "Item:Q1808325"
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The following pages link to A property of exponential stability in nonlinear wave equations near the fundamental linear mode (Q1808325):
Displaying 21 items.
- Long time stability of small-amplitude breathers in a mixed FPU-KG model (Q506391) (← links)
- The stability of full dimensional KAM tori for nonlinear Schrödinger equation (Q683484) (← links)
- On metastability in FPU (Q984483) (← links)
- Small amplitude periodic solutions of Klein-Gordon equations (Q1683362) (← links)
- A Nekhoroshev type theorem for the nonlinear Klein-Gordon equation with potential (Q1756843) (← links)
- Free and forced vibrations of nonlinear wave equations in ball (Q1881142) (← links)
- Exponential stability of the approximate fundamental mode of a nonlinear wave equation (Q1966296) (← links)
- A Nekhoroshev type theorem for the nonlinear wave equation in Gevrey space (Q2002160) (← links)
- A Nekhoroshev type theorem for the nonlinear wave equation (Q2180599) (← links)
- Long time stability of KAM tori for nonlinear wave equation (Q2259255) (← links)
- An extensive adiabatic invariant for the Klein-Gordon model in the thermodynamic limit (Q2339210) (← links)
- Long-term analysis of semilinear wave equations with slowly varying wave speed (Q2955382) (← links)
- Stability of KAM tori for nonlinear Schrödinger equation (Q3455225) (← links)
- Energy dissipation in Hamiltonian chains of rotators (Q4597514) (← links)
- On the existence time for the Kirchhoff equation with periodic boundary conditions (Q4972334) (← links)
- (Q5248847) (← links)
- (Q5489542) (← links)
- An extensive resonant normal form for an arbitrary large Klein-Gordon model (Q5964955) (← links)
- Almost global existence for \(d\)-dimensional beam equation with derivative nonlinear perturbation (Q6143479) (← links)
- A Nekhoroshev type theorem for nonlinear Schrödinger equation on the \(d\)-dimensional torus (Q6589528) (← links)
- Hamiltonian field theory close to the wave equation: from Fermi-Pasta-Ulam to water waves (Q6612900) (← links)