个人简历

2000年6月毕业于吉首大学数学系，获理学学士学位；2002年12月毕业于东南大学应用数学系，获理学硕士学位；2010年6月毕业于浙江大学数学系，获理学博士学位;2012-2013赴中山大学应用数学系从事博士后工作。系湖南省学科带头人、湖南省青年骨干教师，全国数学规划分会青年理事，湖南省数学学会常务理事，湖南省运筹学会常务理事，全国大学生数学建模竞赛湖南赛区组委会委员，现任数学与统计学院院长。

研究领域

最优化理论与方法，非线性分析，统计优化。

近期论文

方东辉，李冲，X. Q. Yang, Stable and Total FenchelDuality for DC Optimization Problems in Locally Convex Spaces, SIAM J. Optim.,21(3), 2011, pp.730-760.(SCI)
方东辉, 李冲,K. F. Ng, Constraint qualifications for extended Farkas's lemmas and Lagrangiandualities in convex infinite programming, SIAMJ. Optim., 20(3) (2009), pp.1311-1332.(SCI)
李冲, 方东辉,G. Lopez and M. A. Lopez, Stable and total Fenchel duality for convexoptimization problems in locally convex spaces,SIAM, J. Optim.,20(2), 2009, pp. 1032-1051. (SCI)
Fang DH, YangT, Wang XY, Yao J.-C. Stable and total Fenchel dualities for DC compositeoptimization problems in locally convex spaces. J. Nonlinear Convex Anal. toappear
方东辉，田利萍，复合凸优化问题的Fenchel-Lagrange强对偶之研究，数学物理学报，2020
Published papers:
D. H. Fang, Y.Zhang ,Optimality conditions and total dualities for conic programminginvolving composite function, Optimization, DOI: 10.1080/02331934.2018.1561695
L. P. Tian, M.D. Wang and D. H. Fang*, Zero duality gap properties for DC compositeoptimization problem, Journal of Nonlinear and Convex analysis,20(3),2019,513-525
L. P. Tian andD. H. Fang*, Min–sup-type zero duality gap properties for DC compositeoptimization problem, Journal of Inequalities and Applications (2019) 2019:190,https://doi.org/10.1186/s13660-019-2141-4
D. H. Fang,Y.Zhang, Extended Farkas's lemmas and strong dualities forconic constraintproblem involving composite functions, Journal of OptimizationTheory andApplications,176(2), 2018,351-376
D. H. Fang, Q.H. Anasri and X. P. Zhao, Constraint qualifications and zero duality gapproperties in conical programming involving composite functions,Journal ofNonlinear and Convex analysis, 19(1), 2018, 53-69
Xiaopeng Zhao,D.H. Fang*,Strong convergenceof general projection methods for solving convexfeasibility problem,Journal of Nonlinear and Convex analysis, 19(3),2018,515-524.
D. H. Fang, X.Y. Wang, Stable and total Fenchel duality for composed convex optimizationproblems, Acta Math. Appl. Sin. English Series, 34(4), 2018, 813–827
D. H. Fang,Elisabeth Köbis and Xiaopeng Zhao, Zero duality gap property for convexcomposite optimization problems, Journal of Nonlinear and Convex analysis,19(12),2018, 2219-2233.
方东辉，刘伟玲，带复合函数的分式优化问题的Farkas引理，数学物理学报，38A(5) ,2018,842–854
胡伶俐，方东辉*，带锥约束的复合优化问题的最优性条件，数学物理学院，38A（6），2018，1112-1121
张勇，方东辉*，基于最优停时的企业投资项目策略的模型研究，统计与决策，2018
方东辉， Xin Gong,Extended Farkas lemma and strong duality for composite optimization problemswith DC functions, Optimization, 66(2),2017,179-196(SCI)
方东辉，王梦丹，锥约束复合优化问题的Lagrange对偶，系统科学与数学，2017.1
张勇，方东辉*.基于中小企业融资的资产池集合票据的定价研究。数学的实践与认识，2017
方东辉, W. L. Liu andC-F. Wen, Generalized subdifferentials of the value function for parametrizedDC optimization problems, Journal ofNonliear and Convex analysis, 17(4), 2016(4),639-654(SCI)
方东辉，X. P. Zhao,Optimality conditions for convex and DC infinite optimization problems, Journalof Nonliear and Convex analysis, 17(4),2016(4),683-700 (SCI)
方东辉、C. Li、J.C.Yao，Stable Lagrangedualities for robust conical programming，Journal of Nonliear and Convex analysis，16(10), 2015,2141-2158(SCI)
方东辉,M.D.Wang andX.P.Zhao, The strong dualityfor DC optimization problems with composited convexfunctions, Journal of Nonliear and Convex analysis，16（7），2015，1337-1352(SCI)
方东辉, Somerelationships among the constraint qualifications for Lagrangian dualities inDC infinite optimization problems, Journal of Inequalities and Application,(2015) 2015:41 DOI 10.1186/s13660-015-0561-3 (SCI)
M.D.Wang,方东辉* and Z. Chen,Strong and total Fenchel dualities for robust convex optimization problems,Journal of Inequalities and Application (2015) 2015:70 DOI10.1186/s13660-015-0592-9(SCI)
M.D.Wang，方东辉*,A WeakerCondition for Stable Lagrange Duality in DC Conic Programming, British Journalof Mathematics & Computer Science, 4(9): 1202-1212, 2014
方东辉, X.F. Luo andX.Y Wang, Strong and Total Lagrange Dualities for Quasiconvex Programming,Journal of Applied Mathematics , Volume 2014, Article ID 453912, 8 pages (SCI)
方东辉and X. P. Zhao,Local and global optimality conditions for DC infinite optimizationproblems,Taiwanese J Math. 18, 2014（3）,pp. 817-834(SCI)
方东辉，鲍吉锋，Strong dualityand optimality conditions for generalizedequilibrium problems，Abstract andApplied Analysis，Volume2013, Article ID 176363, 8 pages. (SCI)
方东辉，陈哲，Total Lagrangeduality for DC infinite optimization problem,Fixed Point Theory andApplications，2013,2013:269. (SCI)
鲍吉锋、方东辉*、李冲，Iterativealgorithms for equilibrium problems based on Proximal-like methods，Journal ofnonlinear and convex anlysis，15(1), 2013,pp. 89-104.(SCI)
D. H. Fang(方东辉), G. M. Lee, C.Li(李冲)，J. C. Yao,Extended Farkas's lemmas and strong Lagrange dualities for DC infiniteprogramming, Journal of Nonlinear and Convex analysis,14（4）,2013, pp.747-767. (SCI)
杨奋林，陈柯，于波，方东辉，A relaxed fixedpoint method for a mean curvature-based denoising model，OptimizationMethods and Software，29(2013),274-285.(SCI)
东辉，李冲，X. Q. Yang,Asymptotic closure condition and Fenchel duality for DC optimization problemsin locally convex spaces，NonlinearAnaly., 75, 2012, pp.3672-3681(SCI)
D. H. Fang (方东辉), Stable ZeroLagrange Duality for DC Conic Programming, Journal of AppliedMathematics,Volume 2012, Article ID 606457, 17 pages (SCI)
J. S. He(何金苏)，D. H. Fang(方东辉)，C. Li(李冲) and G. Lopez，Mann'salgorithmfor nonexpansive mappings inCAT（k）spaces,Nonlinear Anal., 75, 2012, pp.445-452.（SCI）
方东辉,李冲, K.F. Ng,Constraint qualifications for optimality conditions and total Lagrangedualities in convex infinite programming, Nonlinear Anal., 73, 2010,pp.1143-1159.(SCI)
方东辉,宋文,李冲, Bregmandistances and Klee sets in Banach spaces, Taiwanese J. math., 13(6), 2009,pp.1847-1865.(SCI)
方东辉,王仙云,无限凸规划的约束规范条件和Farkas引理,高等学校计算数学学报,31(1),2009, pp.86-95.
方东辉,罗先发,李冲, NonlinearSimultaneous Approximation in Complete Lattice Banach Spaces, Taiwanese J.Math., 12(9), 2008,pp. 2373-2385.(SCI)
方东辉，王仙云，BCQ条件和广义限制域最佳一致逼近的特征,系统科学与数学, 28(10),2008,pp. 1229-1234.
方东辉，李冲，杨文善强CHIP性质和广义限制域逼近的特征，数学学报，47（6），2004，pp. 1115-1122