Blow-up for nonlinear dissipative wave equations in Rn
By Grozdena Todorova, Enzo Vitillaro. 2005
69 citations recorded by the source corpus.
Subfields: Applied Mathematics, Control and Systems Engineering, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/71bb8b8212c11a26aeb998ea1cdc894418c268bd
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In Applied Mathematics
- B. Said-Houari
- Marcelo Moreira Cavalcanti
- Stéphane Gerbi
- Claudianor Oliveira Alves
- Hongyu Ye
- Giovany M. Figueiredo
- Minbo Yang
- Gongbao Li
In Control and Systems Engineering
- B. Said-Houari
- Claudianor Oliveira Alves
- Stéphane Gerbi
- Marcelo Moreira Cavalcanti
- Salim A. Messaoudi
- Aissa Guesmia
- Wenjun Liu
- Irena Lasiecka
In Mathematical Physics
- B. Said-Houari
- Claudianor Oliveira Alves
- Stéphane Gerbi
- Marcelo Moreira Cavalcanti
- Salim A. Messaoudi
- Aissa Guesmia
- Wenjun Liu
- Irena Lasiecka
Citations in the corpus
- On existence, uniform decay rates and blow up for solutions of the 2-D wave equation with exponential source (2009, background): “See, for instance the followingworks: [1,5,7–12,14–16,18–20,25–32,34–36] and a long list of references therein.”
- Local existence and exponential growth for a semilinear damped wave equation with dynamic boundary conditions (2008, background): “…that for small values of the parameter a the partial differential equations in the problem (1) has the classical second order differential equation m1u ′′(t) + d1u ′(t) + k1u(t) = 0, as a limit where the parameter m1 , d1 and k1 are determined from the values of the spring-mass damper system.”
- Wave Equation with p(x,t) - Laplacian and Damping Term: Existence and Blow-up (2011, unknown): “,[18, 19, 20, 21, 23, 24, 25, 26, 28, 29, 30, 31, 33, 37, 40, 41, 42, 43, 44, 45, 46, 47] and the further references therein.”