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陳勇

（華東師範大學數學科學學院教授）

鎖定
陳勇，男，華東師範大學數學科學學院教授，博導。 [1] 
中文名
陳勇
國    籍
中國
畢業院校
上海交通大學 [1] 
學位/學歷
博士研究生
職    業
教師
專業方向
可積系統；機器學習-可積深度學習算法；非線性數學物理 [1] 
任職院校
華東師範大學

目錄

  1. 1 人物經歷
  2. ▪ 教育經歷
  3. ▪ 工作經歷
  4. 2 研究方向
  5. 3 研究成果

陳勇人物經歷

陳勇教育經歷

上海交通大學，理論物理，博士後
大連理工大學，計算數學，博士學位
大連理工大學，應用數學，碩士學位 [1] 

陳勇工作經歷

2019.06—至今，華東師範大學，數學科學學院，教授
2006.12—2019.06，華東師範大學，計算機科學和軟件工程學院，教授 [1] 

陳勇研究方向

可積系統；機器學習-可積深度學習算法；非線性數學物理 [1] 

陳勇研究成果

2022年
1.Peng Weiqi and Chen Yong*. Double and triple poles solutions for the Gerdjikov-Ivanov type of derivative nonlinear Schrodinger equation with zerononzero boundary conditions. J. Math. Phys.(2022) 63: 033502.
2. Lin Shuning and Chen Yong*. A two-stage physics-informed neural network method based on conserved quantities and applications in localized wave solutions. J. Comput. Phys. (2022) 457: 111053.
3. Peng Weiqi, Pu Juncai and Chen Yong*. PINN deep learning method for the Chen-Lee-Liu equation Rogue wave on the periodic background. Commun. Nonlinear Sci. Numer. Simul. (2022) 105: 106067.
4. Wen Lili, Fan Engui and Chen Yong*. Multiple-high-order pole solutions for the NLS equation with quartic terms. Appl Math Lett. (2022) 108: 108008. [1] 
2021年
1. Wang Minmin and Chen Yong*. Dynamic behaviors of general N-solitons for the nonlocal generalized nonlinear Schrödinger equation.Nonlinear Dyn.(2021)104:2621-2638.
2. Pu Juncai, Li Jun and Chen Yong*. Solving localized wave solutions of the derivative nonlinear Schrödinger equation using an improved PINN method. Nonlinear Dyn. (2021) 105:1723-1739.
3. Pu Juncai, Li Jun and Chen Yong*. Soliton, breather, and rogue wave solutions for solving the nonlinear Schrodinger equation using a deep learning method with physical constraints. Chin. Phys. B (2021) 30: 06020
4. Pu Juncai, Peng Weiqi, Chen Yong*. The data-driven localized wave solutions of the derivative nonlinear Schrödinger equation by using improved PINN approach. Wave motion (2021) 107: 102823.
5. Li Jun and Chen Yong*, A physics-constrained deep residual network for solving the sine-Gordon equation. 2021. Commun. Theor. Phys. 73 015001.
6. Yue Yunfei, Lin Ji and Chen, Yong *. High-order rational solutions and resonance solutions for a (3+1)-dimensional Kudryashov-Sinelshchikov equation. Chinese Physics B 30 (1).
7. Miao Zhengwu, Hu Xiaorui, Chen Yong*. Interaction phenomenon to (1+1)-dimensional Sharma-Tasso-Olver-Burgers equation. Appl Math Lett. 2021;112:106722.
8. Zhou Huijuan and Chen Yong*. High-order soliton matrix for an extended nonlinear Schrödinger equation.[M]. Nonlinear Systems and their Remarkable Mathematical Structures (2021) A7: 171-200.
9. Zhou Huijuan and Chen Yong*. Breathers and rogue waves on the double-periodic background for the reverse-space-time derivative nonlinear Schrödinger equation. Nonlinear Dyn. (2021) 106: 3437-3451.
10. Zhu Jinyan and Chen Yong*. A new form of general soliton solutions and multiple zeros solutions for a higher-order Kaup-Newell equation. J. Math. Phys. (2021) 62: 123501.
11. Miao Zhengwu and Chen Yong*. Physics-informed neural networks method in high-dimensional integrable system. Mode. Phys. Lett. B (2021) 2150531. [1] 
參考資料