Yue Feng's Homepage - Google Sites
My research interest lies in scientific computing and numerical analysis, multiscale methods and analysis for the long-time dynamics of dispersive PDEs, highly osciilatory PDEs, and …
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Yue Feng. Xi'an Jiaotong University. Verified email at xjtu.edu.cn - Homepage. Computational Mathematics Dispersive PDEs Numerical ana…
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加入西安交通大学数学与统计学院! 课题组经费充足,拟招收2名博士及2名硕士,欢迎感兴趣的同学将个人简历、成绩单及研究兴趣发送至邮箱:[email protected].
Yue Feng - Google Scholar
Yue Feng. Xi'an Jiaotong University. Verified email at xjtu.edu.cn - Homepage. Computational Mathematics Dispersive PDEs Numerical analysis. Articles Cited by Public access Co-authors. …
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[5] Yue Feng, Zhiguo Xu and Jia Yin, Uniform error bounds of exponential wave integrator methods for the long-time dynamics of the Dirac equation with small potentials, Applied …
Department of Mathematics - Congratulations to Dr …
Aug 3, 2022 · Dr Feng Yue (PhD 2020) has been awarded the New Talent Award in SciCADE 2022. SciCADE is a biennial meeting that focuses on scientific computation using numerical methods for ordinary and partial differential …
冯悦-西安交通大学数学与统计学院 - xjtu.edu.cn
Dec 27, 2023 · 邮 箱: [email protected]. 研究方向: 偏微分方程数值求解方法及应用,多尺度方法及分析. 个人主页: https://gr.xjtu.edu.cn/web/yue.feng
Yue FENG | Postdoc | Doctor of Philosophy | Research …
We present the fourth‐order compact finite difference (4cFD) discretizations for the long time dynamics of the nonlinear Klein–Gordon equation (NKGE), while the nonlinearity strength is...
Yue Feng
My research interest lies in the intersection of Computational Photography, Computer Vision and Computer Graphics. Recently, I am working on using diffusion models to generate illusion art.
[2109.08940] Improved uniform error bounds of the time-splitting ...
Sep 18, 2021 · We establish improved uniform error bounds for the time-splitting methods for the long-time dynamics of the Schrödinger equation with small potential and the nonlinear …
[2302.00383] Long-time error bounds of low-regularity integrators …
Feb 1, 2023 · We introduce a new non-resonant low-regularity integrator for the cubic nonlinear Schrödinger equation (NLSE) allowing for long-time error estimates which are optimal in the …
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