A condition for blow-up solutions to discrete semilinear wave equations on networks
From MaRDI portal
Publication:5072931
DOI10.1080/00036811.2020.1798414zbMath1487.35114OpenAlexW3045853642MaRDI QIDQ5072931
Publication date: 5 May 2022
Published in: Applicable Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/00036811.2020.1798414
Initial-boundary value problems for second-order hyperbolic equations (35L20) Blow-up in context of PDEs (35B44) Second-order semilinear hyperbolic equations (35L71) PDEs on graphs and networks (ramified or polygonal spaces) (35R02)
Cites Work
- Unnamed Item
- Unnamed Item
- Positive solutions for discrete boundary value problems involving the p-Laplacian with potential terms
- Extinction and asymptotic behavior of solutions for the \(\omega\)-heat equation on graphs with source and interior absorption
- Saddle points and instability of nonlinear hyperbolic equations
- A new condition for blow-up solutions to discrete semilinear heat equations on networks
- A new condition for the concavity method of blow-up solutions to \(p\)-Laplacian parabolic equations
- On the initial-boundary problem for fourth order wave equations with damping, strain and source terms
- The Dirichlet boundary value problems forp-Schrödinger operators on finite networks
- A sufficient condition for finite time blow up of the nonlinear Klein-Gordon equations with arbitrarily positive initial energy
- Instability and Nonexistence of Global Solutions to Nonlinear Wave Equations of the Form Pu tt = -Au + ℱ(u)
- $\omega$-Harmonic Functions and Inverse Conductivity Problems on Networks
- Some Additional Remarks on the Nonexistence of Global Solutions to Nonlinear Wave Equations
This page was built for publication: A condition for blow-up solutions to discrete semilinear wave equations on networks