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上海财经大学应用数学系陈启宏老师介绍

研究生院 免费考研网/2006-09-28

个人简历:
陈启宏教授 (博士生导师)

主要学历:
1978年10月考入内蒙古大学数学系研究生,毕业获理学硕士学位;1995年9月考入复旦大学数学研究所博士研究生,毕业获理学博士学位(学位论文获评全国百篇优秀博士学位论文)
主要研究方向:
偏微分方程; 无限维系统最优控制理论; 数理金融

目前主持的基金项目:
1.国家自然科学基金项目:"分布参数系统若干最优控制问题及其计算方法" (项目批准号:10171059,2002.1~2004.12)
2.“面向 21世纪教育振兴行动计划”专项资金项目:无限维最优控制理论及其在经济金融中的应用 。(项目批准号: FANEDD 200218,时间2003.1~2007.12)

主要科研成果:

近年来,在国内外核心刊物上发表学术论文十多篇(其中11篇为SCI)

[1]Minimax control for evolutionary variational bilateral problem,Nonlinear Analysis: T.M.& A. Vol.57, 2(2004), 229-252


[2] A new well-posed algorithm to recover implied local volatility, Quantitative Finance Vol.3 , (2003), 451-457

[3]Optimal control of the obstacle in a quasilinear elliptic variational inequality, Journal of Mathematical Analysis and Applications, Vol. 294/1(2004):258-272

[4] Optimal control for semilinear evolutionary variational bilateral problem, Journal of Mathematical Analysis and Applications,Vol.277, 1(2003),303-323

[5] Minimax control for elliptic variational bilateral problem, The ANZIAM Journal, Vol.44, (2003), 1-21

[6] Indirect obstacle minimax control for elliptic variational inequalities, Journal of Optimization Theory and Applications,Vol.110, 2(2001),337-359

[7] Indirect个人简历:
陈启宏教授 (博士生导师)

主要学历:
1978年10月考入内蒙古大学数学系研究生,毕业获理学硕士学位;1995年9月考入复旦大学数学研究所博士研究生,毕业获理学博士学位(学位论文获评全国百篇优秀博士学位论文)
主要研究方向:
偏微分方程; 无限维系统最优控制理论; 数理金融

目前主持的基金项目:
1.国家自然科学基金项目:"分布参数系统若干最优控制问题及其计算方法" (项目批准号:10171059,2002.1~2004.12)
2.“面向 21世纪教育振兴行动计划”专项资金项目:无限维最优控制理论及其在经济金融中的应用 。(项目批准号: FANEDD 200218,时间2003.1~2007.12)

主要科研成果:

近年来,在国内外核心刊物上发表学术论文十多篇(其中11篇为SCI)

[1]Minimax control for evolutionary variational bilateral problem,Nonlinear Analysis: T.M.& A. Vol.57, 2(2004), 229-252


[2] A new well-posed algorithm to recover implied local volatility, Quantitative Finance Vol.3 , (2003), 451-457

[3]Optimal control of the obstacle in a quasilinear elliptic variational inequality, Journal of Mathematical Analysis and Applications, Vol. 294/1(2004):258-272

[4] Optimal control for semilinear evolutionary variational bilateral problem, Journal of Mathematical Analysis and Applications,Vol.277, 1(2003),303-323

[5] Minimax control for elliptic variational bilateral problem, The ANZIAM Journal, Vol.44, (2003), 1-21

[6] Indirect obstacle minimax control for elliptic variational inequalities, Journal of Optimization Theory and Applications,Vol.110, 2(2001),337-359

[7] Indirect obstacle control problem for semilinear elliptic variational inequalities, SIAM Journal on Control and Optimization, Vol.38, 1(2000), 138-158

[8] A nonlinear parabolic system arising from the eddy currents problem, Nonlinear Analysis: T.M.& A., Vol.42, 5(2000), 759-770

[9] Indirect obstacle optimal control for evolutionary variational inequalities with state constraints,
Science in China (Ser. E), Vol.43, 6(2000), 653-669

[10] Optimal control of semilinear elliptic variational bilateral problem, Acta Mathematica Sinica, Vol.16, 1(2000), 123-140

[11] Indirect obstacle control problem for variational inequalities, Proceedings of the 39th IEEE Conference on Decision and Control, Sydney Australia, (2000), 852-857
obstacle control problem for semilinear elliptic variational inequalities, SIAM Journal on Control and Optimization, Vol.38, 1(2000), 138-158

[8] A nonlinear parabolic system arising from the eddy currents problem, Nonlinear Analysis: T.M.& A., Vol.42, 5(2000), 759-770

[9] Indirect obstacle optimal control for evolutionary variational inequalities with state constraints,
Science in China (Ser. E), Vol.43, 6(2000), 653-669

[10] Optimal control of semilinear elliptic variational bilateral problem, Acta Mathematica Sinica, Vol.16, 1(2000), 123-140

[11] Indirect obstacle control problem for variational inequalities, Proceedings of the 39th IEEE Conference on Decision and Control, Sydney Australia, (2000), 852-857
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