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Author

Fengjuan Meng

Observed name: Meng, Fengjuan
ORCID: 0000-0002-2168-4355
Observed ORCIDs: 0000-0002-2168-4355, 0000-0001-6465-2284
OpenAlex ID: A5102789996
Attractors for wave equations with nonlinear damping on time-dependent space
2015 · Fengjuan Meng, Meihua Yang, et al. · Discrete and Continuous Dynamical Systems - B · 54
Time-dependent global attractor for extensible Berger equation
2018 · Fengjuan Meng, Jie Wu, et al. · Journal of Mathematical Analysis and Applications · 26
Necessary and sufficient conditions for the existence of time-dependent global attractor and application
2017 · Fengjuan Meng, Cuncai Liu · Journal of Mathematical Physics · 25
Well-posedness and attractors for a super-cubic weakly damped wave equation with H−1 source term
2017 · Cuncai Liu, Fengjuan Meng, et al. · Journal of Differential Equations · 14
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Periodic solutions for some second order systems
2007 · Fengjuan Meng, Fubao Zhang · Nonlinear Analysis · 10
Multiple positive solutions for biharmonic equation of Kirchhoff type involving concave-convex nonlinearities
2020 · Fengjuan Meng, Fubao Zhang, et al. · Electronic Journal of Differential Equations · 9
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The well-posedness and attractor on an extensible beam equation with nonlocal weak damping
2022 · Chunxiang Zhao, Fengjuan Meng, et al. · Discrete and Continuous Dynamical Systems - B · 6
A note on the global attractor for weakly damped wave equation
2014 · Cuncai Liu, Fengjuan Meng, et al. · Applied Mathematics Letters · 6
Nodal Solutions for Quasilinear Schrödinger Equations with Asymptotically 3-Linear Nonlinearity
2022 · Hui Zhang, Fengjuan Meng, et al. · Journal of Geometric Analysis · 5
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Exponential attractors for weakly damped wave equation with sub-quintic nonlinearity
2019 · Fengjuan Meng, Cuncai Liu · Computers & Mathematics with Applications · 5
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Existence of Periodic Solutions for n-dimessions Systems of Duffing Type
2009 · Fengjuan Meng, Fubao Zhang · 5
Global attractors in Orlicz spaces for reaction–diffusion equations
2021 · Chang Zhang, Cuncai Liu, et al. · Applied Mathematics Letters · 4
Multiple equilibrium points in global attractor for the weakly damped wave equation with critical exponent
2013 · Fengjuan Meng, Chengkui Zhong · Discrete and Continuous Dynamical Systems - B · 4
Strong Global Attractors for 3D Wave Equations with Weakly Damping
2012 · Fengjuan Meng · Abstract and Applied Analysis · 4
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Attractor for a model of extensible beam with damping on time-dependent space
2021 · Fengjuan Meng, Yonghai Wang, et al. · Topological Methods in Nonlinear Analysis · 3
An algorithm for estimating the ultimate speed of vehicles on wet roads
2024 · Jinfei Guo, Bo Li, et al. · Proceedings of the Institution of Mechanical Engineers Part D Journal of Automobile Engineering · 2
Existence of polynomial attractor for a class of extensible beams with nonlocal weak damping and critical nonlinearity
2024 · Chunxiang Zhao, Linmeng Feng, et al. · Mathematical Methods in the Applied Sciences · 2
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Strong global attractor for weakly damped wave equation with sub-quintic nonlinearity
2019 · Cuncai Liu, Fengjuan Meng, et al. · Applied Mathematics Letters · 2
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Existence of multiple equilibrium points in global attractor for damped wave equation
2019 · Fengjuan Meng, Cuncai Liu, et al. · Boundary Value Problems · 2
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Global well-posedness and attractor for damped wave equation with sup-cubic nonlinearity and lower regular forcing on $\mathbb{R}^3$
2017 · Cuncai Liu, Fengjuan Meng · Topological Methods in Nonlinear Analysis · 2
Wave equation with nonlinear damping and super-cubic nonlinearity
2025 · Cuncai Liu, Fengjuan Meng, et al. · Journal of Differential Equations · 1
Long-time dynamics of a class of nonlocal extensible beams with time delay
2021 · Fengjuan Meng, Cuncai Liu, et al. · Mathematics and Mechanics of Solids · 1
Strong Exponential Attractors for Weakly Damped Semilinear Wave Equations
2020 · Cuncai Liu, Fengjuan Meng, et al. · Journal of Mathematics · 1
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Remark on global attractor for damped wave equation on R 3 $\mathbb{R}^{3}$
2015 · Fengjuan Meng, Cuncai Liu · Advances in Difference Equations · 1
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Periodic Solutions for a Class of Non-autonomous Second Order Systems
2010 · Fengjuan Meng, Jie Yang, et al. · 1
Works count: 37
Citation count: 196
H-index: 6
I10-index: 5
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