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Revisit to Fritz John’s paper on the blow-up of nonlinear wave equations
Applied Mathematics Letters
◽
10.1016/j.aml.2015.11.012
◽
2016
◽
Vol 55
◽
pp. 27-35
Author(s):
Xin Yang
◽
Zhengfang Zhou
Keyword(s):
Nonlinear Wave
◽
Wave Equations
◽
Blow Up
◽
Nonlinear Wave Equations
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References
Corrigendum to “Existence, blow-up and exponential decay estimates for a system of nonlinear wave equations with nonlinear boundary conditions” [Math Meth Appl Sci. 37 (4) (2014) 464-487. https://doi.org/10.1002/mma.2803]
10.22541/au.160068432.24998300
◽
2020
◽
Author(s):
Le Thi Phuong Ngoc
◽
Nguyen Thanh Long
Keyword(s):
Boundary Conditions
◽
Nonlinear Wave
◽
Exponential Decay
◽
Wave Equations
◽
Nonlinear Boundary
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Blow Up
◽
Nonlinear Boundary Conditions
◽
Nonlinear Wave Equations
◽
Decay Estimates
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Blow up of positive initial-energy solutions for coupled nonlinear wave equations with degenerate damping and source terms
Boundary Value Problems
◽
10.1186/s13661-015-0306-8
◽
2015
◽
Vol 2015
(1)
◽
Cited By ~ 2
Author(s):
Erhan Pişkin
Keyword(s):
Nonlinear Wave
◽
Wave Equations
◽
Blow Up
◽
Initial Energy
◽
Nonlinear Wave Equations
◽
Source Terms
◽
Positive Initial Energy
◽
Damping And Source Terms
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Bounded solutions and blow-up in nonlinear wave equations
Equadiff 99
◽
10.1142/9789812792617_0066
◽
2000
◽
pp. 339-341
◽
Cited By ~ 1
Author(s):
Jorge A. Esquivel-Avila
Keyword(s):
Nonlinear Wave
◽
Wave Equations
◽
Blow Up
◽
Nonlinear Wave Equations
◽
Bounded Solutions
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Differentiability of the blow-up curve for one dimensional nonlinear wave equations
Archive for Rational Mechanics and Analysis
◽
10.1007/bf00280224
◽
1985
◽
Vol 91
(1)
◽
pp. 83-98
◽
Cited By ~ 32
Author(s):
Luis A. Caffarelli
◽
Avner Friedman
Keyword(s):
Nonlinear Wave
◽
Wave Equations
◽
Blow Up
◽
Nonlinear Wave Equations
◽
One Dimensional
Get full-text (via PubEx)
On decay and blow-up of solutions for a system of nonlinear wave equations
Journal of Mathematical Analysis and Applications
◽
10.1016/j.jmaa.2012.04.054
◽
2012
◽
Vol 394
(1)
◽
pp. 360-377
◽
Cited By ~ 6
Author(s):
Shun-Tang Wu
Keyword(s):
Nonlinear Wave
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Wave Equations
◽
Blow Up
◽
Nonlinear Wave Equations
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On existence, uniform decay rates and blow up for solutions of systems of nonlinear wave equations with damping and source terms
Discrete & Continuous Dynamical Systems - S
◽
10.3934/dcdss.2009.2.583
◽
2009
◽
Vol 2
(3)
◽
pp. 583-608
◽
Cited By ~ 42
Author(s):
Claudianor O. Alves
◽
◽
M. M. Cavalcanti
◽
Valeria N. Domingos Cavalcanti
◽
Mohammad A. Rammaha
◽
...
Keyword(s):
Nonlinear Wave
◽
Wave Equations
◽
Blow Up
◽
Decay Rates
◽
Nonlinear Wave Equations
◽
Source Terms
◽
Uniform Decay
◽
Damping And Source Terms
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Blow-up phenomena for a class of fourth-order nonlinear wave equations with a viscous damping term
Mathematical Methods in the Applied Sciences
◽
10.1002/mma.3623
◽
2015
◽
pp. n/a-n/a
◽
Cited By ~ 1
Author(s):
Ali Khelghati
◽
Khadijeh Baghaei
Keyword(s):
Nonlinear Wave
◽
Fourth Order
◽
Wave Equations
◽
Blow Up
◽
Nonlinear Wave Equations
◽
Viscous Damping
◽
Damping Term
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Blow up near higher modes of nonlinear wave equations
Transactions of the American Mathematical Society
◽
10.1090/s0002-9947-1986-0837814-7
◽
1986
◽
Vol 296
(1)
◽
pp. 315-315
◽
Cited By ~ 4
Author(s):
Natalia Sternberg
Keyword(s):
Nonlinear Wave
◽
Wave Equations
◽
Blow Up
◽
Nonlinear Wave Equations
◽
Higher Modes
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Global solutions and finite time blow up for some system of nonlinear wave equations
Applied Mathematics and Computation
◽
10.1016/j.amc.2012.10.005
◽
2012
◽
Vol 219
(8)
◽
pp. 3754-3768
◽
Cited By ~ 1
Author(s):
Wei Xiao
◽
Yan Ping
Keyword(s):
Nonlinear Wave
◽
Finite Time
◽
Wave Equations
◽
Blow Up
◽
Global Solutions
◽
Nonlinear Wave Equations
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Blow-up of solutions of some nonlinear wave equations
Differential Equations
◽
10.1134/s0012266109010078
◽
2009
◽
Vol 45
(1)
◽
pp. 59-67
◽
Cited By ~ 2
Author(s):
E. I. Galakhov
Keyword(s):
Nonlinear Wave
◽
Wave Equations
◽
Blow Up
◽
Nonlinear Wave Equations
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