Positions available
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Two-Three master/Ph.D students per year.
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Undergraduates in their third and/or fourth year are welcome for research training.
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Postdoc positions are available. Anyone who find it interesting, please feel free to contact me via email.
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It will be helpful if one-page or two-page long self-introduction is included.
Postdoctoral Fellow
Ph.D. Candidates
- Chaobing ZHANG (2026--)
- Shang YAN (2026--)
- Xinpeng CHEN (2026--)
- Lunxu LIU (2024--)
- Junfeng ZHANG (2024--)
- Jinliang LI (2024--)
- Jian MI (2023--)
- Zhixuan LI (2023--)
- Kaizhi TANG (2022-2026, Position after graduation: 四川中电启明星信息技术有限公司,
Thesis: 超越平均场近似下的玻色-爱因斯坦凝聚基态的数值方法研究)
- Mengyu ZHANG (2022-2026, Co-supervised with Assoc. Prof. Qiang MA, Position after graduation: Chengdu Medical College,
Thesis: 非均匀工程材料与结构多尺度问题的高阶均匀化方法)
- Shuyu YE (2022-2026, Co-supervised with Assoc. Prof. Qiang MA, Position after graduation: Longyan University,
Thesis: 多孔复合材料结构特征值与瞬态问题的高阶多尺度分析与算法研究)
- Zixu FENG (2021-2025, Position after graduation: Chengdu University of Technology,
Thesis: 带旋转项的 Gross-Pitaevskii 能量泛函极小化问题的数值方法及其收敛性分析研究)
- Qingzhou SHU (2021-2025, Position after graduation: Southwest Jiaotong University,
Thesis: 模拟几种色散类方程动力学的数值方法研究)
- Lin GUO (2020-2024, Position after graduation: Chengdu University of Technology,
Thesis: 超导和超流体中的几类偏微分方程高效数值方法及其涡旋动力学研究)
Masters
- Yuzhou WU (2026--)
- Zhenhao HUANG (2026--)
- Yuxuan HU (2026--)
- Delong LI (2026--)
- Xin LIU (2026--)
- Lidan ZHANG (2025--)
- Qian ZHANG (2024--)
- Wei QU (2024--)
- Jianfeng PANG (2023--2026, Position after graduation: 平安银行股份有限公司深圳分行,
Thesis: Nesterov 加速梯度法求解旋转玻色-爱因斯坦凝聚态基态解)
- Chaobing ZHANG (2023--2026, Position after graduation: Ph.D at SCU,
Thesis: 基于 Bregman Lagrangian 加速二阶流方法计算玻色-爱因斯坦凝聚态的基态)
- Weiyi HU (2020--2023, Position after graduation: 国家电网-国网四川省电力公司,
Thesis: 非克尔光纤中孤子动力学的数值方法研究)
- Ziyao ZHAO (2020--2023, Position after graduation: Ph.D at University of Helsinki,
Thesis: Ioffe– Pritchard磁场下旋转Spin-1玻色-爱因斯坦凝聚体基态的数学理论与数值方法研究)
- Zixu FENG (2018--2021, Position after graduation: Ph.D at SCU,
Thesis: 带旋转项的对数非线性薛定谔方程的数学理论与数值解法)
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