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Lijie Mei

Observed names: Li-Jie Mei, Li-Jie 丽杰 Mei 梅, Mei, Lijie
ORCID: 0000-0002-9088-0093
Observed ORCID: 0000-0002-9088-0093
OpenAlex ID: A5021157700
Symplectic exponential Runge–Kutta methods for solving nonlinear Hamiltonian systems
2017 · Lijie Mei, Xinyuan Wu · Journal of Computational Physics · 74
Dynamics of spin effects of compact binaries
2013 · Lijie Mei, Mingjie Ju, et al. · Monthly Notices of the Royal Astronomical Society · 63
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On preference of Yoshida construction over Forest–Ruth fourth-order symplectic algorithm
2013 · Lijie Mei, Xin Wu, et al. · The European Physical Journal C · 56
Analytical and numerical studies on differences between Lagrangian and Hamiltonian approaches at the same post-Newtonian order
2015 · Xin Wu, Lijie Mei, et al. · Physical review. D. Particles, fields, gravitation, and cosmology/Physical review. D. Particles and fields · 49
An Essential Extension of the Finite-Energy Condition for Extended Runge-Kutta-Nyström Integrators when Applied to Nonlinear Wave Equations
2017 · Lijie Mei, Changying Liu, et al. · Communications in Computational Physics · 29
Energy-Preserving Continuous-Stage Exponential Runge--Kutta Integrators for Efficiently Solving Hamiltonian Systems
2022 · Lijie Mei, Li Huang, et al. · SIAM Journal on Scientific Computing · 27
An analytical expression of solutions to nonlinear wave equations in higher dimensions with Robin boundary conditions
2015 · Xinyuan Wu, Lijie Mei, et al. · Journal of Mathematical Analysis and Applications · 26
A new framework for solving partial differential equations using semi-analytical explicit RK(N)-type integrators
2016 · Xinyuan Wu, Changying Liu, et al. · Journal of Computational and Applied Mathematics · 24
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Energy-preserving exponential integrators of arbitrarily high order for conservative or dissipative systems with highly oscillatory solutions
2021 · Lijie Mei, Li Huang, et al. · Journal of Computational Physics · 18
Oscillation-preserving algorithms for efficiently solving highly oscillatory second-order ODEs
2020 · Xinyuan Wu, Bin Wang, et al. · Numerical Algorithms · 14
The construction of arbitrary order ERKN methods based on group theory for solving oscillatory Hamiltonian systems with applications
2016 · Lijie Mei, Xinyuan Wu · Journal of Computational Physics · 14
Reliability of Lyapunov characteristic exponents computed by the two-particle method
2017 · Lijie Mei, Li Huang · Computer Physics Communications · 10
Semi-analytical exponential RKN integrators for efficiently solving high-dimensional nonlinear wave equations based on FFT techniques
2019 · Lijie Mei, Li Huang, et al. · Computer Physics Communications · 8
Non-truncated strategy to exactly integrate the post-Newtonian Lagrangian circular restricted three-body problem
2018 · Li Huang, Lijie Mei, et al. · The European Physical Journal C · 7
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A New Class of Scaling Correction Methods
2012 · Li-Jie Mei, Xin Wu, et al. · Chinese Physics Letters · 7
Symplectic integrators for post-Newtonian Lagrangian dynamics
2019 · Li Huang, Lijie Mei · Physical review. D/Physical review. D. · 6
Exponential integrators with quadratic energy preservation for linear Poisson systems
2019 · Lijie Mei, Li Huang, et al. · Journal of Computational Physics · 6
The existence of explicit symplectic integrators for general nonseparable Hamiltonian systems
2025 · Mei, Lijie, Wu, Xinyuan, et al. · arXiv (Cornell University) · 4
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Explicit near-symplectic integrators for post-Newtonian Hamiltonian systems
2024 · Lijie Mei, Li Huang · The European Physical Journal C · 4
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A unified framework for the study of high-order energy-preserving integrators for solving Poisson systems
2021 · Lijie Mei, Li Huang, et al. · Journal of Computational Physics · 4
Unconditionally stable explicit exponential methods for the Klein–Gordon–Schrödinger equations
2025 · Lijie Mei, Xiangqing Liu, et al. · Journal of Computational Physics · 3
Energy-preserving Integrators for Post-Newtonian Lagrangian Dynamics
2020 · Li Huang, Lijie Mei · The Astrophysical Journal Supplement Series · 3
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Fourth-order energy-preserving exponential integrator for charged-particle dynamics in a strong constant magnetic field
2020 · Shixiang Huang, Li Huang, et al. · Physical review. E · 3
Embedded exponential Runge–Kutta–Nyström methods for highly oscillatory Hamiltonian systems
2024 · Lijie Mei, Yunbo Yang, et al. · Journal of Computational Physics · 2
Dynamics of High-Order Spin-Orbit Couplings about Linear Momenta in Compact Binary Systems *
2017 · Li 立 Huang 黄, Xin 歆 Wu 伍, et al. · Communications in Theoretical Physics · 2
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Works count: 35
Citation count: 466
H-index: 11
I10-index: 12
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