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Decay rates of energy of the 1D damped original nonlinear wave equation
Nonlinear Analysis Real World Applications
◽
10.1016/j.nonrwa.2021.103412
◽
2022
◽
Vol 63
◽
pp. 103412
Author(s):
Weijiu Liu
Keyword(s):
Wave Equation
◽
Nonlinear Wave
◽
Nonlinear Wave Equation
◽
Decay Rates
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References
General Energy Decay Rates for a Nonlinear Wave Equation of Kirchhoff Type with Memory and Acoustic Boundary Conditions
Funkcialaj Ekvacioj
◽
10.1619/fesi.63.1
◽
2020
◽
Vol 63
(1)
◽
pp. 1-18
Author(s):
Tae Gab Ha
◽
Jong Yeoul Park
Keyword(s):
Wave Equation
◽
Boundary Conditions
◽
Nonlinear Wave
◽
Nonlinear Wave Equation
◽
Decay Rates
◽
Acoustic Boundary Conditions
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Kirchhoff Type
◽
General Energy
◽
Energy Decay Rates
◽
With Memory
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Uniform Decay Rates of Solutions to a Nonlinear Wave Equation with Boundary Condition of Memory Type
IFIP International Federation for Information Processing - System Modeling and Optimization
◽
10.1007/0-387-23467-5_17
◽
2006
◽
pp. 239-255
◽
Cited By ~ 1
Author(s):
Marcelo M. Cavalcanti
◽
Valéria N. Domingos Cavalcanti
◽
Mauro L. Santos
Keyword(s):
Boundary Condition
◽
Wave Equation
◽
Nonlinear Wave
◽
Nonlinear Wave Equation
◽
Decay Rates
◽
Uniform Decay
◽
Memory Type
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Existence and uniqueness of solutions for a class of abstract nonlinear wave equation
Proceedings of the seventh International Colloquium on Differential Equations
◽
10.1515/9783112319185-009
◽
1997
◽
pp. 57-66
Keyword(s):
Wave Equation
◽
Nonlinear Wave
◽
Nonlinear Wave Equation
◽
Existence And Uniqueness
◽
Uniqueness Of Solutions
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Resonant line wave soliton solutions and interaction solutions for (2+1)-dimensional nonlinear wave equation
Results in Physics
◽
10.1016/j.rinp.2021.104480
◽
2021
◽
pp. 104480
Author(s):
Qingqing Chen
◽
Zequn Qi
◽
Junchao Chen
◽
Biao Li
Keyword(s):
Wave Equation
◽
Nonlinear Wave
◽
Nonlinear Wave Equation
◽
Soliton Solutions
◽
Resonant Line
◽
Interaction Solutions
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On the global existence and asymptotic behavior of the solution of a nonlinear wave equation with past history
Journal of Mathematical Physics
◽
10.1063/5.0003515
◽
2021
◽
Vol 62
(3)
◽
pp. 031512
Author(s):
Adel M. Al-Mahdi
◽
Mohammad M. Al-Gharabli
◽
Mohammad Kafini
◽
Shadi Al-Omari
Keyword(s):
Asymptotic Behavior
◽
Wave Equation
◽
Global Existence
◽
Nonlinear Wave
◽
Nonlinear Wave Equation
◽
Past History
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Quasi-periodic solutions for nonlinear wave equation with singular Legendre potential
Boundary Value Problems
◽
10.1186/s13661-019-1225-x
◽
2019
◽
Vol 2019
(1)
◽
Cited By ~ 1
Author(s):
Guanghua Shi
◽
Dongfeng Yan
Keyword(s):
Wave Equation
◽
Periodic Solutions
◽
Nonlinear Wave
◽
Nonlinear Wave Equation
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Generalized solution of a nonlinear wave equation with nonlinear boundary conditions of the first, second, and third kinds
Differential Equations
◽
10.1134/s0012266109030112
◽
2009
◽
Vol 45
(3)
◽
pp. 416-428
Author(s):
V. A. Terletskii
◽
E. A. Lutkovskaya
Keyword(s):
Wave Equation
◽
Boundary Conditions
◽
Nonlinear Wave
◽
Nonlinear Wave Equation
◽
Nonlinear Boundary
◽
Nonlinear Boundary Conditions
◽
Generalized Solution
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Local absorbing boundary conditions for nonlinear wave equation on unbounded domain
Physical Review E
◽
10.1103/physreve.84.036707
◽
2011
◽
Vol 84
(3)
◽
Cited By ~ 8
Author(s):
Hongwei Li
◽
Xiaonan Wu
◽
Jiwei Zhang
Keyword(s):
Wave Equation
◽
Boundary Conditions
◽
Nonlinear Wave
◽
Unbounded Domain
◽
Nonlinear Wave Equation
◽
Absorbing Boundary Conditions
◽
Absorbing Boundary
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Global attractor for a nonlinear wave equation arising in elastic waveguide model
Nonlinear Analysis
◽
10.1016/j.na.2008.02.114
◽
2009
◽
Vol 70
(5)
◽
pp. 2132-2142
◽
Cited By ~ 13
Author(s):
Zhijian Yang
Keyword(s):
Wave Equation
◽
Global Attractor
◽
Nonlinear Wave
◽
Nonlinear Wave Equation
◽
Elastic Waveguide
◽
Waveguide Model
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Global existence and energy decay of solutions to a nonlinear wave equation with a delay term
Georgian Mathematical Journal
◽
10.1515/gmj-2013-0006
◽
2013
◽
Vol 20
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◽
pp. 1-24
◽
Cited By ~ 4
Author(s):
Abbes Benaissa
◽
Naima Louhibi
Keyword(s):
Wave Equation
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Global Existence
◽
Nonlinear Wave
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Nonlinear Wave Equation
◽
Energy Decay
◽
Delay Term
◽
Decay Of Solutions
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