Asymptotic Behavior for a Class of Logarithmic Wave Equations with Linear Damping

Type: Article

Publication Date: 2017-06-07

Citations: 21

DOI: https://doi.org/10.1007/s00245-017-9423-3

Locations

  • Applied Mathematics & Optimization - View

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Works That Cite This (21)

Action Title Year Authors
+ PDF Chat Blow up results for a viscoelastic Kirchhoff-type equation with logarithmic nonlinearity and strong damping 2021 Jorge Ferreira
Erhan PÄ±ĆŸk ̇ın
Nazlı Irkıl
C. A. Raposo
+ General energy decay estimates for a variable coefficient viscoelastic semilinear wave equation with logarithmic source term and acoustic boundary conditions 2024 Jianghao Hao
Tong Zhang
+ Asymptotic behavior for a class of logarithmic wave equations with Balakrishnan-Taylor damping, nonlinear weak damping and strong linear damping 2023 ЛДĐč Ма
Yunlong Gao
+ PDF Chat Global Existence and Decay Estimates of Energy of Solutions for a New Class of <math xmlns="http://www.w3.org/1998/Math/MathML" id="M1"> <mi>p</mi> </math>-Laplacian Heat Equations with Logarithmic Nonlinearity 2021 Salah Boulaaras
Abdelbaki Choucha
Abderrahmane Zara
Mohamed Abdalla
Bahri-Belkacem Cheri
+ Well‐posedness of solutions for a class of quasilinear wave equations with strong damping and logarithmic nonlinearity 2022 Hang Ding
Jun Zhou
+ Infinite Time Blow-Up of Solutions for A Class of Logarithmic Wave Equations with Arbitrary High Initial Energy 2021 Hang Ding
Jun Zhou
+ Blow Up of Solutions to Wave Equations with Combined Logarithmic and Power-Type Nonlinearities 2024 Milena Dimova
Natalia Kolkovska
Nikolai Kutev
+ General stability and exponential growth of nonlinear variable coefficient wave equation with logarithmic source and memory term 2022 Long Yan
Lili Sun
+ Sufficient condition for logarithmic nonlinearity in nonlinear evolution equations 2020 Tae Gab Ha
+ Asymptotic stability of a quasi-linear viscoelastic Kirchhoff plate equation with logarithmic source and time delay 2023 Zayd Hajjej
Sun‐Hye Park