Ruili Zhang

Name: dblp XML data dump
Creator: Schloss Dagstuhl - Leibniz Center for Informatics
Published: 1993
License: https://creativecommons.org/publicdomain/zero/1.0/
Keywords: dblp, XML, computer science, scholarly publications, metadata

◀ ▶ joint publications with Yifa Tang

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Publications

2025
[j20]
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Sixu Wu, Feng Ji, Lu Gao, Ruili Zhang, Cunwei Tang, Yifa Tang:
Effective numerical simulation of fault transient system. Int. J. Model. Simul. Sci. Comput. 16(2): 2550029:1-2550029:24 (2025)
[i3]
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  - journals/corr/abs-2502-15151
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Sixu Wu, Feng Ji, Lu Gao, Ruili Zhang, Cunwei Tang, Yifa Tang:
Effective Numerical Simulation of Fault Transient System. CoRR abs/2502.15151 (2025)
2024
[j18]
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Jianfei Huang, Na Liu, Yifa Tang, Ruili Zhang, Aiqing Zhu, Beibei Zhu:
Forty years: Geometric numerical integration of dynamical systems in China. Int. J. Model. Simul. Sci. Comput. 15(5): 2550009:1-2550009:51 (2024)
[j17]
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Shanshan Xiao, Mengyi Chen, Ruili Zhang, Yifa Tang:
Structure-Preserving Recurrent Neural Networks for a Class of Birkhoffian Systems. J. Syst. Sci. Complex. 37(2): 441-462 (2024)
[j16]
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Ruili Zhang, Tong Liu, Bin Wang, Jian Liu, Yifa Tang:
Structure-Preserving Algorithm and Its Error Estimate for the Relativistic Charged-Particle Dynamics Under the Strong Magnetic Field. J. Sci. Comput. 100(3): 70 (2024)
2019
[j8]
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Beibei Zhu, Yifa Tang, Ruili Zhang, Yihao Zhang:
Symplectic simulation of dark solitons motion for nonlinear Schrödinger equation. Numer. Algorithms 81(4): 1485-1503 (2019)
[j7]
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Ruili Zhang, Jian Liu, Hong Qin, Yifa Tang:
Energy-preserving algorithm for gyrocenter dynamics of charged particles. Numer. Algorithms 81(4): 1521-1530 (2019)
2016
[j4]
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Beibei Zhu, Zhenxuan Hu, Yifa Tang, Ruili Zhang:
Symmetric and symplectic methods for gyrocenter dynamics in time-independent magnetic fields. Int. J. Model. Simul. Sci. Comput. 7(2): 1650008:1-1650008:13 (2016)
[j3]
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Beibei Zhu, Ruili Zhang, Yifa Tang, Xiongbiao Tu, Yue Zhao:
Splitting K-symplectic methods for non-canonical separable Hamiltonian problems. J. Comput. Phys. 322: 387-399 (2016)

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