盛萬成

盛萬成，男，漢族，1963年10月出生，1985年8月加入中國共產黨，教授、博士生導師。

現任上海大學理學院黨委書記。

基本介紹

• 中文名：盛萬成
• 民族：漢族
• 出生日期：1963年10月
• 畢業院校：新疆大學、中國科學院數學研究所

人物經歷

教育背景

1981.9至1985.7, 新疆大學, 數學, 學士

1987.9至1989.6, 新疆大學, 基礎數學, 碩士

1992.9至1995.7, 中國科學院數學研究所, 基礎數學, 博士

工作經歷

1985.8至2000.12, 新疆大學數學系, 講師，副教授，教授

1999.8至2001.6, 復旦大學數學系, 博士後

2001.6至現在, 上海大學, 理學院數學系, 教授

學術交流

2015-1, 香港中文大學, 數學科學研究所, 訪問教授

2011-4至2011-5, The Pennsylvania State University, USA,訪問教授

2010-8, Curtin Univ. of Tech., Australia, 訪問教授

2008-12, 香港中文大學, 數學科學研究所, 訪問教授

2007-11, Technology University of Delft, Holland,訪問教授

2004-11至2004-12, 香港中文大學, 數學科學研究所, 訪問教授

研究方向

從事非線性偏微分方程組理論與計算領域的研究。

主要成就

解決了二維零壓流輸運方程的Riemann問題，二維守恆律方程的Riemann 問題，擬定常流中的Von Neumann波與臨界跨音激波、定常流與擬定常流Von Neumann悖論及拐角處的擴散問題、交通流問題、血管流動力學問題及氣體動力學燃燒問題等。發表SCI論文65篇。主要成果發表在著名刊物Memoirs AMS、Arch. Rat. Mech. Anal. (2篇)、SIAM J. Appl. Math. (5篇)、J. Math. Pure Appl.（2篇）, IMA J. Appl. Math.、 J. Diff. Eqs.（3篇）等上。

所獲榮譽

獲上海市自然科學二等獎、寶鋼優秀教師獎、上海市教學成果特等獎、一等獎等。

2021年7月，被評為“上海市優秀黨務工作者”。

社會任職

曾任中國數學會理事、上海市數學會常務理事。

現任中國工業與套用數學學會普及委員會委員、中國工業與套用數學學會理事、上海市工業與套用數學學會常務理事、Communication on Applied Mathematics and Computation副主編等。

科研項目

1. 國家自然科學基金項目，12171305，擬線性雙曲型偏微分方程組的理論分析與數值計算，2022-2025，主持.

2. 國家自然科學基金項目，11771274，擬線性雙曲型守恆律方程組相關問題研究，2018-2021，主持.

3. 國家自然科學基金項目，11371240，可壓縮歐拉方程的擬定常跨聲流動, 2014-2017，主持.

4. 國家自然科學基金項目，10971130，擬定常流與衝擊波, 2010-2012，主持.

5. 國家自然科學基金項目，10671120，激波的數學理論, 2007-2009，主持.

6. 國家自然科學基金項目，10271172，高維雙曲守恆律方程組的初值問題, 2003-2005，主持.

7. 國家自然科學基金項目，19661003，高維氣體動力學方程組的Riemann問題, 1997-1999，主持.

代表論文

1. W. C. Sheng, Q. L. Zhang, The Riemann problem for a traffic flow model on a road with variable widths，IMA Journal of Applied Mathematics，87(5), 2022,757-785, https://doi.org/10.1093/imamat/hxac020.

2. W. C. Sheng, Q. L. Zhang, Y. X. Zheng, A direct Eulerian GRP scheme for a blood flow model in arteries, SIAM Journal on Scientific Computing, 43(3), 2021, A1975–A1996.

3. G. Lai, W. C. Sheng, Two-dimensional pseudosteady flows around a sharp corner, Archive for Rational Mechanics and Analysis, 241(2), 2021, 805–884.

4. Q. L. Zhang, W. C. Sheng*, A random choice method based on the Generalized Riemann Problem for the Eluler equations in gas dynamics, Journal of Computational Physics, 441，2021, Paper No.110431, 14 pp.

5. J.J. Chen, G. Lai, W.C. Sheng, On the rarefaction waves of the two-dimensional compressible Euler equations for magnetohydrodynamics, Journal of Hyperbolic Differential Equations, 17 (3), 2020, 591–612.

6. W. C. Sheng, Q. L. Zhang, Y. X. Zheng, The Riemann problem for a blood flow model in arteries. Communications in Computational Physics, 27 (1), 2020, 227–250.

7. Y. J. Liu, W. C. Sheng, The Riemann problem of selfsimilar ZND model for the pressure gradient system in gas dynamical combustion, Journal of Mathematical Physics, 60 (12), 2019, 121503, 15 pp.

8. W. C. Sheng, S. K. You, Interaction of a centered simple wave and a planar rarefaction wave of the two-dimensional Euler equations for pseudo-steady compressible flow, Journal de Mathematiques Pures et Appliquees, 114, 2018, 29–50.

9. D. Hu, W. C. Sheng, Stability of E-H type regular shock refraction, Journal of Mathematical Physics, 59 (11), 2018, 111504, 25.

10. W. C. Sheng, S. K. You, The two-dimensional unsteady supersonic flow around a convex corner, Journal of Hyperbolic Differential Equations, 15 3, 2018, 443–461.

11. W. C. Sheng, Q. L. Zhang, Interaction of the elementary waves of isentropic flow in a variable cross-section duct. Communications in Mathematical Sciences, 16 (6), 2018, 1659–1684.

12. G. Lai; W. C. Sheng, Elementary wave interactions to the compressible Euler equations for Chaplygin gas in two dimensions, SIAM Journal on Applied Mathematics, 76 (6), 2016, 2218–2242.

13. Lai Geng; Sheng Wancheng, Two-dimensional centered wave flow patches to the Guderley Mach reflection configurations for steady flows in gas dynamics, Journal of Hyperbolic Differential Equations, 13(1), 2016, 107-128.

14. G. Lai, W. C. Sheng, Centered wave bubbles with sonic boundary of pseudosteady Guderley Mach reflection configurations in gas dynamics, Journal de Mathematiques Pures et Appliquees, 104 (1), 2015, 179–206.

15. G. Lai, W. C. Sheng, Nonexistence of the von Neumann reflection configuration for the triple point paradox, SIAM Journal on Applied Mathematics, 71(6), 2011, 2072-2092.

16. G. Lai, W. C. Sheng，Y. X. Zheng，Simple wave and pressure delta waves for a Chaplygin gas in two-dimensions, Discrete and Continuous Dynamical Systems，31(2), 2011, 489-523.

17. W. C. Sheng, G. D. Wang, T. Zhang, Critical transonic shock and supersonic bubble in oblique rarefaction wave reflection along a compressive corner, SIAM Journal on Applied Mathematics, 70(8), 2010, 3140-3155.

18. L.H. Guo, W. C. Sheng, T. Zhang, The two-dimensional Riemann problem for isentropic Chaplygin gas dynamic system. Communications on Pure and Applied Analysis, 9 (2), 2010, 431–458.

19. W. C. Sheng, G. Yin, Transonic shock and supersonic shock in the regular reflection of a planar shock, Zeitschrift für angewandte Mathematik und Physik, 60(3), 2009, 438–449.

20. W. C. Sheng, T. Zhang, Structural stability of solutions to the Riemann problem for a scalar nonconvex CJ combustion mode, Discrete and Continuous Dynamical Systems, 25(2), 2009, 651–667.

21. W. C. Sheng, T. Zhang, A cartoon for the climbing ramp problem of a shock and von Neumann paradox, Archive for Rational Mechanics and Analysis, 184(2), 2007, 243-255.

22. W. C. Sheng, M. Sun, T. Zhang, The generalized Riemann problem for a scalar nonconvex Chapman-Jouguet combustion model, SIAM Journal on Applied Mathematics, 68(2), 2007, 544-561.

23. M. N. Sun, W. C. Sheng, The ignition problem for a scalar nonconvex combustion model, Journal of Differential Equations, 231 (2), 2006, 673--692.

24. W. C. Sheng, Two-dimensional Riemann problem for scalar conservation laws, Journal of Differential Equations, 183, 2002, 239-261.

25. W. C. Sheng, T. Zhang, The Riemann problem for the transportation equations in gas dynamics, Memoirs of American Mathematical Society, 1999, 137: 1-72.

26. W. C. Sheng, D. C. Tan, Weak deflagration solutions to the simplest combustion model, Journal of Differential Equations, 107(2), 1994, 207-230.3.