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Maohua Ran

Observed name: Ran, Maohua
ORCID: 0000-0001-7407-6962
Observed ORCID: 0000-0001-7407-6962
OpenAlex ID: A5077691709
A linear finite difference scheme for generalized time fractional Burgers equation
2016 · Dongfang Li, Chengjian Zhang, et al. · Applied Mathematical Modelling · 140
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A conservative difference scheme for solving the strongly coupled nonlinear fractional Schrödinger equations
2016 · Maohua Ran, Chengjian Zhang · Communications in Nonlinear Science and Numerical Simulation · 92
New compact difference scheme for solving the fourth-order time fractional sub-diffusion equation of the distributed order
2018 · Maohua Ran, Chengjian Zhang · Applied Numerical Mathematics · 57
Analysis of the compact difference scheme for the semilinear fractional partial differential equation with time delay
2016 · Qifeng Zhang, Maohua Ran, et al. · Applicable Analysis · 56
A linearly implicit conservative scheme for the fractional nonlinear Schrödinger equation with wave operator
2015 · Maohua Ran, Chengjian Zhang · International Journal of Computer Mathematics · 34
Linearized Crank–Nicolson scheme for the nonlinear time–space fractional Schrödinger equations
2019 · Maohua Ran, Chengjian Zhang · Journal of Computational and Applied Mathematics · 32
Compact difference scheme for a class of fractional-in-space nonlinear damped wave equations in two space dimensions
2016 · Maohua Ran, Chengjian Zhang · Computers & Mathematics with Applications · 25
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Linearized Crank–Nicolson method for solving the nonlinear fractional diffusion equation with multi-delay
2017 · Maohua Ran, Yu He · International Journal of Computer Mathematics · 23
An implicit difference scheme for the time-fractional Cahn–Hilliard equations
2020 · Maohua Ran, Xiaoyi Zhou · Mathematics and Computers in Simulation · 15
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An Effective Algorithm for Delay Fractional Convection-Diffusion Wave Equation Based on Reversible Exponential Recovery Method
2018 · Tingyue Li, Qifeng Zhang, et al. · IEEE Access · 14
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Unconditionally stable compact theta schemes for solving the linear and semi-linear fourth-order diffusion equations
2018 · Maohua Ran, Taibai Luo, et al. · Applied Mathematics and Computation · 9
A fast difference scheme for the variable coefficient time-fractional diffusion wave equations
2021 · Maohua Ran, Xiaojuan Lei · Applied Numerical Mathematics · 8
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Fast and high-order difference schemes for the fourth-order fractional sub-diffusion equations with spatially variable coefficient under the first Dirichlet boundary conditions
2021 · Zhe Pu, Maohua Ran, et al. · Mathematics and Computers in Simulation · 8
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Arbitrarily high-order explicit energy-conserving methods for the generalized nonlinear fractional Schrödinger wave equations
2023 · Yang Liu, Maohua Ran · Mathematics and Computers in Simulation · 7
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Linearized compact difference methods for solving nonlinear Sobolev equations with distributed delay
2022 · Zengqiang Tan, Maohua Ran · Numerical Methods for Partial Differential Equations · 7
Energy analysis of the ADI-FDTD method with fourth-order accuracy in time for Maxwell's equations
2022 · Li Zhang, Maohua Ran, et al. · AIMS Mathematics · 5
Weak neural Galerkin method for nonlinear time-dependent partial differential equations
2025 · Xun Yang, Maohua Ran, et al. · Physics Letters A · 4
A high-order structure-preserving difference scheme for generalized fractional Schrödinger equation with wave operator
2023 · Xi Zhang, Maohua Ran, et al. · Mathematics and Computers in Simulation · 4
Higher-order energy-preserving difference scheme for the fourth-order nonlinear strain wave equation
2023 · Zhihui Tian, Maohua Ran, et al. · Computers & Mathematics with Applications · 4
Numerical approximation for two-dimensional neutral parabolic differential equations with delay
2016 · Qifeng Zhang, Maohua Ran, et al. · International Journal of Modelling and Simulation · 4
Hamiltonian-preserving schemes for the two-dimensional fractional nonlinear Schrödinger wave equations
2023 · Yang Liu, Maohua Ran, et al. · Computers & Mathematics with Applications · 3
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A novel adaptive gradient-enhanced physics-informed neural networks for solving partial differential equations
2026 · Xun Yang, Maohua Ran, et al. · Computers & Mathematics with Applications · 2
A Stabilizer-Free Weak Galerkin Finite Element Method for the Darcy-Stokes Equations
2024 · Kai He, Junjie Chen, et al. · International Journal of Numerical Analysis and Modeling · 2
An efficient difference scheme for the non-Fickian time-fractional diffusion equations with variable coefficient
2021 · Zhouping Feng, Maohua Ran, et al. · Applied Mathematics Letters · 2
A stable second-order difference scheme for the generalized time-fractional non-Fickian delay reaction-diffusion equations
2022 · Maohua Ran, Zhouping Feng · Numerical Algorithms · 1
Works count: 31
Citation count: 560
H-index: 10
I10-index: 10
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