Pages that link to "Item:Q2851123"
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The following pages link to Nonlinear wave equations and reaction-diffusion equations with several nonlinear source terms of different signs at high energy level (Q2851123):
Displaying 15 items.
- Global existence of solutions for 1-D nonlinear wave equation of sixth order at high initial energy level (Q468519) (← links)
- Arbitrary energy global existence for wave equation with combined power-type nonlinearities of different signs (Q501911) (← links)
- Global behavior of the solutions to nonlinear Klein-Gordon equation with critical initial energy (Q779888) (← links)
- Wave equations and reaction-diffusion equations with several nonlinear source terms (Q940411) (← links)
- Global well-posedness for a class of Kirchhoff-type wave system (Q1798347) (← links)
- Global existence and blow up of the solution for nonlinear Klein-Gordon equation with general power-type nonlinearities at three initial energy levels (Q2000092) (← links)
- Blow up, exponential growth of solution for a reaction-diffusion equation with multiple nonlinearities (Q2305579) (← links)
- Hyperbolic and parabolic equations with several opposite-sign source at critical initial energy level in heat and vibrating systems (Q2309329) (← links)
- Exponential growth of solution of a strongly nonlinear generalized Boussinesq equation (Q2400695) (← links)
- Wave equations and reaction-diffusion equations with several nonlinear source terms of different sign (Q2641671) (← links)
- Sign-preserving functionals and blow-up to Klein–Gordon equation with arbitrary high energy (Q2805616) (← links)
- Asymptotic behavior and blowup for two generalized Ginzburg–Landau type equations with several nonlinear source terms (Q2962404) (← links)
- Green’s function solution of nonlinear wave equation depending on the absolute value of the unknown function (Q4690062) (← links)
- Global behavior of the solutions to nonlinear wave equations with combined power-type nonlinearities with variable coefficients (Q6154891) (← links)
- Numerical solution of the space-time fractional diffusion equation based on fractional reproducing kernel collocation method (Q6168165) (← links)
