SU\G(𝔸)/K·U

Lulwah Al-Essa

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All published works
Action Title Year Authors
+ PDF Chat A note on the lifespan of solutions to the semilinear wave equation with weighted nonlinearity 2024 Lulwah Al-Essa
Mohamed Majdoub
+ GLOBAL EXISTENCE AND BLOW-UP FOR ONE-DIMENSIONAL WAVE EQUATION WITH WEIGHTED EXPONENTIAL NONLINEARITY 2022 Thanaa A. Alarfaj
Lulwah Al-Essa
Fatimah Alkathiri
Mohamed Majdoub
Common Coauthors
Coauthor Papers Together
Mohamed Majdoub 2
Thanaa A. Alarfaj 1
Fatimah Alkathiri 1
Commonly Cited References
Action Title Year Authors # of times referenced
+ PDF Chat Global Existence and Blow-Up for Wave Equations with Weighted Nonlinear Terms in One Space Dimension 2013 Hideo Kubo
Ayako OSAKA
Muhammet Yazıcı
 1
+ Existence of a global solution to a semi–linear wave equation with slowly decreasing initial data in three space dimensions 1986 Fumioki Asakura
 1
+ Finite time blow up for critical wave equations in high dimensions 2005 Borislav Yordanov
Qi S. Zhang
 1
+ PDF Chat Weighted Strichartz estimates and global existence for semilinear wave equations 1997 Vladimir Georgiev
Hans Lindblad
Christopher D. Sogge
 1
+ Long-time existence for small amplitude semilinear wave equations 1996 Hans Lindblad
Christopher D. Sogge
 1
+ Biow-up of solutions of some nonlinear hyperbolic equations 1980 Tosio Kato
 1
+ Finite-time blow-up for solutions of nonlinear wave equations 1981 Robert T. Glassey
 1
+ Nonlinear scattering theory at low energy 1981 Walter A. Strauss
 1
+ PDF Chat Blow-up behavior of Hammerstein-type Volterra integral equations 2012 Hermann Brunner
Zhanwen Yang
 1
+ Blow-up behavior of Hammerstein-type delay Volterra integral equations 2013 Zhanwen Yang
Hermann Brunner
 1
+ Revisit to Fritz John’s paper on the blow-up of nonlinear wave equations 2015 Xin Yang
Zhengfang Zhou
 1
+ PDF Chat The lifespan of solutions of semilinear wave equations with the scale-invariant damping in one space dimension 2019 Masakazu Kato
Hiroyuki Takamura
Kyouhei Wakasa
 1
+ Blow-up of solutions of nonlinear wave equations in three space dimensions 1979 Fritz John
 1
+ PDF Chat The lifespan of solutions to wave equations with weighted nonlinear terms in one space dimension 2017 Kyouhei Wakasa
 1
+ The lifespan of classical solutions of semilinear wave equations with spatial weights and compactly supported data in one space dimension 2021 Shunsuke Kitamura
Katsuaki Morisawa
Hiroyuki Takamura
 1
+ PDF Chat Blow-up and lifespan estimates for a damped wave equation in the Einstein–de Sitter spacetime with nonlinearity of derivative type 2022 Makram Hamouda
Mohamed Ali Hamza
Alessandro Palmieri
 1