发表论文情况（Publications）

发布时间：2014-02-02 点击次数：次

附件下载：PAPER.pdf (PAPER.pdf)

附件下载：2-Estimation of Distribution Algorithm for a Class of Nonlinear Bilevel Programming Problems.pdf (430.31 KB)

一）论文发表情况（2011------）

(2015年)

[8]1. Z.Hao, Z.Wan, X.Chi and J.Chen(2015), A Power Penalty Method for Second-order Cone Nonlinear Complementarity Problems[J], Journal of Computational and Applied Mathematics(SCI, EI:20152300911022), 290, 136-149

[7]1. X.Chi, Z Wan (万仲平) and Z.Hao(2015), Second Order Sufficient Conditions for a Class of Bilevel Problems with Lower Level Second-Order Cone Programming Problem[J], Journal of Industrial and Management Optimization (SCI 000352235100005), 11(4), 1111-1125.

[6]X.Chi, Z.Wan (万仲平) and Z.Zhu(2015), The Jacobian Consistency of a Smoothed Generalized Fisher-Burmeister Function for the Second-order Cone Complementarity Problem[J], Pacific Journal of Optimization(SCI: 000351657700002), 11(1), 3-(SCI:000351657200003), 16(3), 437-446.

[5] J.Chen Z.Wan (万仲平) and Y.J.E Cho(2015), A Non-Point Homotopy-Smoothing Methods for Solving Equilibrium Problems[J], Journal of Nonlinear and Convex Analysis(SCI:000351657200003), 16(3), 437-446.

[4]C.Huang, D.B.Fang and Z.Wan (万仲平) (2015), An intuitionistic fuzzy interactive method for solving multilevel linear programming[J], Wuhan University Journal of Natural Sciences, 20(2), 113-118.

[3]. ZJin,Z.Wan, X. Zhao,Y. Xiao(2015), A Penalty Decomposition Method for Rank Minimization Problem with Affine Constraints[J], Applied Mathematical Modelling(SCI, EI), 39, 4859-4870.

[2] Z.Hao, Z.Wan (万仲平) and X.Chi(2015), A Power Penalty Method for Second-order Cone Linear Complementarity Problems[J], Operations Research Letters SCI:000351968300004, EI:20150400446742, 43(2), 137-142.

[1]Y.Zheng, Z Wan(万仲平),S.Jia and G.Wang(2015), A New Method for Strong-Weak Linear Bilevel Programming Problem[J], Journal of Industrial and Management Optimization (SCI：000343161700011 ), 11(2), 529-547

(2014年)

[12]Yibing Lv and Z.Wan(2014), A Smoothing Method for Solving Bilevel Multiobjective Programming Problems[J], Journal of Operations Research Society of China, 2(4), 511-525.

[11]Y.Lv and Z.Wan(2014),A solution method for the optimistic linear semivectorial bilevel optimization problem[J],Journal of  Inequalities and Applications(SCI:000338227600009), 2014:164, Pages10(doi:10.1186/1029-242X-2014-164)paper.pdf (743.03 KB)

[10]Y.Zheng, J.Liu and Z.Wan(万仲平),Interactive fuzzy decision making method for solving bilevel programming problem[J], Applied Mathematical Modelling (SCI,EI), 38(2014),no. 13, 3136–3141

[9] X.Chi(迟晓妮)，Z.Wan and Z.Hao(2014), The models of bilevel programming with lower level second-order cone programs[J],

     Journal of  Inequalities and Applications(SCI), 2014, 2014:168,  Pages23(doi:10.1186/1029-242X-2014-168)PAPER.pdf (1.13 MB)

[8] 吕一兵，万仲平，郭旭宁(2014),排污权市场交易的双层规划模型[J], 系统工程理论与实践(EI )，2(34), 343-348.PAPER.pdf (541.10 KB)

[7]陈加伟，万仲平，赵烈济(2014), 可数族弱Bregman相对非扩展映像的收敛性分析[J], 数学物理学报，34A(1), 70-79.PAPER.pdf (311.27 KB)

[6] J Chen, Z Wan(万仲平), YZ Zou, Bilevel invex equilibrium problems with applications[J],   Optimization Letters (SCI,EI),Feb. 2014, 8(2),  447- 461PAPER.pdf (218.50 KB)
[5] J.Chen, Z.Wan(万仲平),Semicontinuity for parametric Minty vector quasivariational inequalities in Hausdorff topological vector spaces[J], Computational and Applied Mathematics(SCI), 2014,33(1),111-129, 19 PagesPAPER.pdf (315.15 KB)

[4] B.Liu，Z.Wan(万仲平),J.Chen and G.Wang,Optimality conditions for Pessimistic Semivectorial Bilevel Programming Problems[J], Journal of  Inequalities and Applications(SCI),2014, 2014:41  doi:10.1186/1029-242X-2014-41， January 2014， 26 Pages(PAPER.pdf (1.38 MB))

[3]郑跃，万仲平，袁柳洋，基于二层规划的委托代理协调问题[J]，系统工程理论与实践（EI), 34(1), 2014，77-83.(PAPER.pdf (731.58 KB)

[2]. Z.Wan(万仲平), Lijun Mao and Guangmin Wang, Estimation of Distribution Algorithm for a Class of Nonlinear Bilevel Programming Problems[J], Information Sciences, (SCI), 256(2014), 184-196.(PAPER.pdf (1.15 MB))

[1]. Zheng-Fen Jin, Qiuyu Wang and Z.Wan(万仲平), Recovering Low-Rank Matrices for Corrupted Observations via Linear Conjugate Gradieng Algorithm[J], Journal of Computational and Applied Mathematics(SCI),  256（2014），114-120(PAPER.pdf (430.31 KB))

(2013年)

[14]Z.Wan(万仲平），J.Chen, On Bilevel Variational Inequalities[J], Journal of  Operations Research Society of China,Vol. 1No.4 2013, 483-510(PAPER.pdf (844.20 KB))

[13]郑跃，万仲平，郝自军，一类非线性二层规划问题的目标罚函数方法[J]，系统科学与数学，33（10)，2013，1156-1163(PAPER.pdf (303.94 KB))

[12] S.Jia, Z.Wan(万仲平), A penalty function method for solving ill-posed bilevel programming problem via weighted summation[J],Journal of Systems Science & Complexity(SCI/EI),26(6), 2013,1019-1027(PAPER.pdf (163.24 KB))

[11]. J.Chen, Z.Wan(万仲平) and Y.Cho, On Generalized Mixed Equilibrium Problems and Fixed Point Problems with Applications[J], WSEAS Transactions on Mathematics(EI), 12(2).2013, 117-129 . PAPER.pdf (777.00 KB)

[10]. 吕一兵，洪志明，万仲平，一类弱线性二层多目标规划的罚函数方法[J], 数学杂志，2013.

[9]. X.Chi, Z.Wan^* (万仲平) and Z.Hao, A Two-Parametric Class of Merit Functions for the    Second-Order Cone Complementarity Problem[J], Journal of Applied Mathematics(SCI), vol. 2013, 10 Pages.PAPER.pdf (1.39 MB)

[8]. J.Chen, Z.Wan (万仲平) and L.Yuan, Existence of solutions and a-well-posedness for a system of constrained set-valued variational inequalities[J], Numerical Algebra, Control and Optimization, 2013, 3(3), 567-581. PAPER.pdf (387.41 KB)

[7]. J.Chen, Z.Wan(万仲平) and Y.Cho, The Existence of Solutions and Well-posedness for Bilevel Mixed Equilibrium Problems in Banach Spaces[J], Taiwanese Journal of Mathematics(SCI), Appril. 2013, 17(2), 725-748.PAPER.pdf (246.87 KB)

[6]. Z.Wan(万仲平), G.Wang and B.Sun, A Hybrid Intelligent Algorithm by Combining Particle Swarm Optimization with Chaos Searching Technique for Solving Nonlinear Bilevel Programming Problems[J]. Swarm and Evolutionary Computation(EI), Feb. 2013, 8, 26-32.PAPER.pdf (458.53 KB)

[5]. J.Chen, Z.Wan(万仲平) and Y.Cho, Levitin–Polyak well-posedness by perturbations for systems of set-valued vector quasi-equilibrium problems[J], Mathematical Methods of Operations Research (SCI), Feb. 2013, 77(1), 33-64.PAPER.pdf (348.37 KB)

[4]. Y.Zheng , Z.Wan(万仲平),Kangtai Sun, Tao Zhang. Journal of Applied Mathematics and Computing, 2013,42(1-2),41-49 An exact penalty method for weak linear bilevel programming problem.pdf (361.54 KB)

[3]. X.Chi, Z.Wan(万仲平) and Z.Hao, The Jacobian Consistency of a One-Parametric Class of Smoothing Functions for SOCCP[J], Abstract and Applied Analysis(SCI), vol. 2013, Article ID 965931, 12 pages. PAPER.pdf (1.38 MB)

[2]. J.Chen, Z.Wan(万仲平)and Yeol Je Cho, Nonsmooth multiobjective optimization problems and weak vector quasi-variational inequalities[J], Computational and Applied Mathematics(SCI), 2013, July 32(2),291-301.PAPER.pdf (226.15 KB)

[1]. J.Chen, Z.Wan (万仲平) and Y. Zou, Strong Convergence Theorems for Firmly Nonexpansive-type Mappings and Equilibrium Problems in Banach Spaces[J], Optimization(SCI), 62(2), 2013, 483-497.PAPER.pdf (217.04 KB)

(2012年)

[10]. Z.Wan(万仲平), L.Yuan and J.Chen,  A filled function method for nonlinear systems of equalities and inequalities[J], Computational & Applied Mathematics (SCI), 31(2), 2012, 391-405.

[9]. Ravi P Agarwal, J.Chen，Yeol Je Cho and Z.Wan(万仲平) . Stability analysis for parametric generalized vector quasi-variational-like Inequality problems[J]，Journal of Inequalities and Applications(SCI), 2012, 12-57 .

[8]. G..Wang, Z.Gao and Z.Wan(万仲平). A Global Optimization Algorithm for Solving the Bi-level Linear Fractional Programming Problem[J], Computers & Industrial Engineering(SCI), Sep. 2012, 63(2), 428-432.

[7]. L.Yuan, Z.Wan(万仲平) and J.Chen,  A filled function algorithm for multiobjective optimization[J], WSEAS Transactions on Mathematics (EI), Aug. 2012, 11(8), 675-683.

[6]. Tao Zhang, Tiesong Hu, Jia-wei Chen, Zhongping Wan(万仲平) and Xuning Guo,  Solving bilevel multiobjective programming problem by elite quantum behaved particle swarm optimization[J], Abstract and Applied Analysis(SCI),Volume 2012 (2012), Article ID 102482, 20 pages.

[5]. 侯阔林, 洪志明. , 吴瑞溢, 田敏, 万仲平风险厌恶条件下竞争报童问题的二层规划模型[J], 数学实践与认识，42(4), Feb.2012, 45-52.

[4]. 郑跃，万仲平，吕一兵. 非线性二层规划问题全局优化方法[J]，系统科学与数学，32(5),2012, 513-521.

[3]. 刘兵兵，万仲平. 带有限反馈下层的二层规划问题的部分合作模型[J]，运筹学学报，16(3), 2012,84-92.

[2]. 吕一兵，万仲平. 一种求解线性二层规划的割平面方法[J]，数学实践与认识，42(21),Nov. 2012,114-120.

[1]. L.Yuan, Z.Wan(万仲平) and J.Chen, A filled function method for solving variational inequality problems[C], ICCECT2012 (EI20130916071185), 201-204，中国沈阳，Dec. 7~9, 2012.

(2011年)

[16]. Z.Wan(万仲平), G. Wang and Y. Lv, A Dual-Relax Penalty Function Approach for Solving Nonlinear Bilevel Programming with Linear Lower Level Problem[J], Acta Mathematica Scientia(SCI), March, 2011, 31B(2)，652–660.

[15]. Y.Zheng, Z.Wan(万仲平) and G.Wang, A Fuzzy Interactive Method for a Class of Bilevel Multiobjective Programming Problem[J], Expert Systems With Applications(SCI/EI)，August, 2011，38(8)，10384-10388.

[14]. J. Chen and Z.Wan(万仲平), Existence of solutions and convergence analysis for a system of quasivariational inclusions in Banach spaces[J], Journal of Inequalities and Applications(SCI ), 2011:49,14Pages.

[13]. Z.Wan(万仲平), Jia-wei Chen, Hai Sun and Liuyang Yuan, A New System of Generalized Mixed Quasivariational Inclusions with Relaxed Cocoercive Operators and Applications[J]，Journal of Applied Mathematics(SCI), Vol. 2011，ID: 961038，26 Pages.

[12]. S.Jia and Z. Wan (万仲平), New Partial cooperation model for bilevel programming problems[J],Journal of Systems Engineering and Electronics (SCI/EI)， April 2011，22(2)，263-266.

[11]. Y.Zheng and Z.Wan(万仲平), A new variant of the memory gradient method for unconstrained optimization[J]，Optimization Letters(SCI), Dec. 2012, 6(8), 1643-1655.

[10]. Y.Zheng and Z.Wan(万仲平), A Solution Method for Semivectorial Bilevel Programming Problem via Penalty Method[J], Journal of Applied Mathematics and Computing(EI)，Oct. 2011,37(1-2), 207-219.

[9]. Jiawei Chen, Z.Wan(万仲平), Liuyang Yuan and Yue Zheng, Approximation of Fixed Points of Weak Bregman Relatively Nonexpansive Mappings in Banach Spaces[J]，International Journal of Mathematics and Mathematical Sciences , Vol. 2011, ID 420192, 23Pages.

[8]. Jiawei Chen, Z.Wan(万仲平), Zhanyi Ao and Liuyang Yuan, A Fixed Point Theory for Quasi-Contractive Mappings[C] in Ordered Setsand Information Science, v 175 CCIS, n PART 1, pp 112-116, 2011, Advanced Research on Computer Education, Simulation and Modeling - International Conference, CESM 2011, Proceedings, China, June 18-19, DOI:10.1007/978-3-642-21783-8_18,( EI), Communications in Computer .

[7]. 吕一兵, 万仲平, 胡铁松, 水资源优化配置的双层多目标规划模型[J]，武汉大学学报(工学版)，Jan., 2011, 44(1), 53-57.

[6].Y.Lv，Z.Chen ，Z. Wan(万仲平),A neural network approach for solving mathematical programs with equilibrium constraints[J], Expert Systems With Applications(SCI/EI)，2011, 38(1), 231-234 .

[5]. Bingbing Liu, Z. Wan(万仲平)，Hybrid Genetic Algorithm for Inventory Management Based on Postponement Strategy and Bilevel Programming Model[C], International Conference on Management and Service Science, MASS 2011, Aug. 12-14, Wuhan China, Press: IEEE Computer Society.

[4]. S.Jia andZ. Wan (万仲平), New Partial cooperation model for bilevel programming problems[J], Journal of Systems Engineering and Electronics (SCI), April 2011, 22(2)，263-266.

[3]. Y.Zheng(郑跃) and Z.Wan(万仲平). A Solution Method for Semivectorial Bilevel Programming Problem via Penalty Method[J], Journal of Applied Mathematics and Computing(EI)，Oct. 2011,37(1-2), 207-219 .

[2]. Z.Wan(万仲平), J.Chen(陈加伟), H. Sun and L.Yuan(袁柳洋). A New System of Generalized Mixed Quasivariational Inclusions with Relaxed Cocoercive Operators and Applications[J]，Journal of Applied Mathematics (SCI), Vol. 2011，ID 961038，26 Pages.

[1]. J.Chen(陈加伟)，Yeol Je Cho and Z.Wan(万仲平) . Shrinking projection algorithms for equilibrium problems with a bifunction defined on the dual space of a Banach space[J], Fixed Point Theory and Applications(SCI) , 2011 ID:91, 15Pages.

二）已发表研究成果（2008年-2010年）

（2010年）

[5]. G.Wang,B.Jiang, K.Zhu, Z.Wan(万仲平), Global Convergent Algorithm for the Bilevel Linear Fractional-linear Programming Based on a Modified of Convex Simplex Method, Journal of Systems Engineering and Electronics, 21(2), 239-243,April 2010.

[4]. Y.Lv, Z.Chen, Z.Wan(万仲平), A penalty function method based on bilevel programming for solving inverse optimal value problem, Applied Mathematics Letters, 23(2),170-175, Feb. 2010.

[3]. Y.Lv, Z.Chen, Z.Wan(万仲平), A neural network for solving convex quadratic bilevel programming problem, Journal of Computational and Applied Mathematics(SCI),234(2),505-511, 2010 .

[2]. G.Wang, K Zhu, Z.Wan (万仲平), An approximate programming method based on the simplex method for bilevel programming problem, Computers and Mathematics with Applications, 59, 3355-3360, July 2010.

[1]. G.Wang, K Zhu, Z.Wan (万仲平), An approximate programming method based on the simplex method for bilevel programming problemComputers and Mathematics with Applications, 59, 3355-3360, July 2010.

(2009年)

[6]. L.Yuan, Z.Wan(万仲平), J.Zhang, B.Sun,A filled function method for solving nonlinear complementarity problem, Journal of Industrial and Management Optimization(SCI)，5(4), 911－928 , Nov. 2009.

[5]. G. Wang, X.Wang, Z.Wan(万仲平),A Fuzzy Interactive Decision Making Algorithm for Bilevel Multi-followers Programming with Partial Shared Variables among Followers,Expert System With Applications(SCI), 36(7)，10471-10474，Sep,2009.

[4]. L.Chen(程露), Z.Wan (万仲平), G.Wang, Bilevel Newsvendor Models Considering Retailer with CVaR Objective,Computers & Industrial Engineering, 57，310－318，Aug. 2009 .

[3]. 张伟伟，袁柳洋，万仲平, 线性互补规划问题的一种Filter算法, 数学杂志，29(2),155-161, Apri. 2009.

[2]. 吕一兵,陈忠,万仲平,王广民, 非线性－线性二层规划问题的罚函数方法,系统科学与数学，29(5), 630-636, May, 2009.

[1]. 吕一兵，万仲平，胡铁松，陈忠, 水资源优化配置的双层规划模型研究, 系统工程理论与实践,29(6),115-120,Jun.2009.

（2008年）

[7]. Y.Lv(吕一兵), T.Hu(胡铁松), Z.Wan(万仲平), A penalty function method for solving inverse optimal value problem, Journal of Computational and Applied Mathematics(SCI), 220(1-2), 175-180,2008.

[6]. Y.Lv(吕一兵), T.Hu(胡铁松), G.Wang(王广民), Z.Wan(万仲平), Computers and Mathematics with Applications(SCI), 55(12), 2823-2829, 2008.

[5]. G.Wang, Z.Wan(万仲平), X.Wang, Y.Lv, Genetic Algorithm Based on Simplex Method for Solving Linear-Quadratic BilevelProgramming Problem Computers and Mathematics with Applications(SCI)，56(10), 2550-2555, Nov. 2008.

[4]. 万仲平，侯阔林，程露, 合约决策条件下的一种二层报童问题模型,运筹与管理，17(4), 23-28, Aug. 2008.

[3]. 万仲平，侯阔林，程露，蒋威, 报童问题的扩展模型 武汉大学学报(自然科学版)，54（3），259-266，Jun, 2008.

[2]. 程露，万仲平, 侯阔林，蒋威, CVaR准则下的双层报童问题模型研究, 运筹学学报,12(4), 83-93, Dec.2008.

[1]. 贾世会，吕绪华，万仲平, 半无限规划问题的一种可行方向与离散算法相结合的算法, 武汉大学学报(工学版)，41(2), 107-110, April, 2008.

三）已发表研究成果（2006年-2007年）

[15]. Y.Li(吕一兵)，T.Hu(胡铁松)，G.Wang(王广民), Z.Wan(万仲平). A neural network approach for solving nonlinear bilevel programming problem，Computers and Mathematics with Applications，(SCI) in press
[14]. G.Wang(王广民), Z.Wan(万仲平), X.Wang(王先甲).. 二(双)层规划综述(Bibliography on Bilevel Programming (in Chinese)，数学进展，2007，36(5), 513－529.
[13]. Y. Lv(吕一兵), T. Hu((胡铁松), Z. Wan(万仲平). A Penalty Function Method for solving Inverse Optimal Value Problem, Journal of Computational and Applied Mathematics, (SCI) 2007 In Press
[12]. G.Wang(王广民), Z.Wan(万仲平), X.Wang(王先甲). Genetic Algorithm for Solving Convex Quadratic Bilevel Programming Problem, Wuhan University Journal of Natural Sciences(EI), 30(3),2007, 12(3), 421-425.
[11]. G. Wang(王广民), X. Wang(王先甲), Z. Wan(万仲平), Shihui Jia(贾世会). Adaptive Genetic Algorithm for Solving Bilevel Linear Programming Problem, Applied Mathematics and Mechanics (English Edition) (SCI), 2007, 28(12), 1605-1612.
[10]. 王广民, 王先甲, 万仲平等. 最优发电企业数量与规模的二层规划模型, 武汉理工大学学报(交通科学与工程版), 31(6). Dec.2007
[9]. Y.Li(吕一兵)，T.Hu(胡铁松)，Z.Wan(万仲平), G.Wang(王广民). Some notes on the definition of bilevel programming solution, 运筹学学报, 2007, 11(4), 52-58.
[8]. Z.Wan and G.Wang (2006). An Interactive Fuzzy Approach for Decentralized Bilevel Programming Problem with Common Decision Variables (in English), Discrete and Continuous Dynamical Systems-SERIES (SCI) , 2006, accepted.
[7]. G. Wang(王广民), X. Wang(王先甲), Z. Wan(万仲平), Y. Lv(吕一兵). A globally convergent algorithm for a class of bilevel programming problem, Applied Mathematics and Computations(SCI)，188（2007）166-172.
[6]. Y. Lv(吕一兵), T. Hu((胡铁松), Z. Wan(万仲平). A penalty function method for solving weak price control problem, Applied Mathematics and Computations，186(2007), 1520-1525. (SCI)
[5]. Y. Lv(吕一兵), T. Hu((胡铁松), G. Wang(王广民), Z. Wan(万仲平). A penalty function method based on Kuhn-Tucker condition for solving linear bilevel programming, Applied Mathematics and Computations (SCI), 188(2007),808-813.
[4]. 侯阔林，程露，万仲平. 不确定市场下具有合约决策的二层报童问题模型, 第五届中国不确定系统年会论文集,Global-Link Publisher(HK),114-118,Aug.2007, 武汉
[3]. 燕子宗, 费浦生, 万仲平. 线性规划的单纯形法及其发展, 计算数学, 2007, Vol.27. No.1.1-14.
[2]. 燕子宗, 费浦生, 万仲平. A Global Optimization Algorithm for Solving Linear Multilevel Programming Problem, 数学杂志,27(3) 2007, 237-242.
[1]. 杨波，万仲平，尹德玉. 资源约束项目排序问题的一种修正蚁群算法, 工程数学学报, 2007, 24(3), 437-445.

四）2006年前发表的研究论文(记录1993年后发表的主要研究论文，略去1993年前发表的论文近10篇)
[1]. Z.Wan et al (2006). An Interactive Fuzzy Bidding Decision Making Strategies based on Stochastic Bilevel Programming under Uncertain Electricity Markets (in Chinese), Journal of Wuhan University(武汉大学学报工学版) 39(5), 85-90
[2]. Z.Wan, Y.B.Lv and G.M.Wang(2006). A Note on the Definition of Linear Bilevel Programming Solution, Journal of Computational Mathematics and Optimization (in English), 2006,2(2)
[3]. J.He, Z.Wan, G.Wang and Y.Lv(2006). A Fuzzy Interactive Approach for Bilevel Programming, (in English) Submitted to the Journal of Wuhan University of Technology(Transportation Science & Engineering（武汉理工大学学报，交通科学版）. ( EI收录07101047596)
[4]. Shihui Jia, Z.Wan et al(2006), A new discretizated method of the semi-infinite programming(in Chinese)), Journal of Mathematics(数学杂志), 26(3),277－282
[5]. Z. Wan et al (2006). Asymptotic approximation method and its convergence on semi-infinite programming, Acta Mathematica Scientia (in English) (SCI) 26(2) and also see
http://www.optimization-online.org/ARCHIVE_DIGEST/2003-02.html
[6]. X. Peng, Z. Wan et al. (2005). A Synopsis of the Stochastic Unit Commitment Models and Algorithm (in Chinese)), Central China Electricity Power(华中电力)
[7]. S.Wang, Z.Wan et al(2005): An Optimal Model for Construction Time-Resource Tradeoff Problem(in Chinese), Journal of System Engineering (系统工程学报),.20(5).
[8]. Z.Wan et al(2005). A Bilevel Programming Model for the Reactive Power Optimization, The 7th International 4
Power Engineering Conference, IPEC’05, Session WP－4.1, Singapore. ( IEEE收录01627197)
[9]. X.Peng, Z.Wan et al(2005)., A Bidding Algorithm for Power Markets, Journal of Wuhan University(武汉大学学报,自然科学版), 51( S1).
[10]. Z.Wang, Z.Wan and Z.Y.Chi(2005). An approximate method and its convergence for solving stochastic bilevel programming(in Chinese), Journal of Wuhan University(武汉大学学报, 自然科学版), 51(S2),121－124.
[11]. Z.Wang and Z.Wan(2005). A local decomposition method for a class of stochastic bilevel programming problem (in Chinese), Proceedings of 2th Annual Conference on Uncertainty(第2届不确定会议文集), Global-Link Publishing Company(HK), 340－345.
[12]. G.M. Wang, Z.Wan et al(2005). Genetic Algorithms for Solving Linear Bilevel Programming, The 6th International Conference on Parallel and Distributed Computing, Applications and Technologies, Dalian (ISTP, IEEE收录01579064).
[13]. Y.B.Lv, Z.Wan , S.H.Jia et al(2005). A revised Frank-Wolfe method for solving linear bilevel programming, Journal of Wuhan University of Technology(Transportation Science & Engineering, （EI Page One,武汉理工大学学报，交通科学版），29(6). (EI收录06089715802)
[14]. G.Wang, Z.Wan et al(2005). Based on Genetic Algorithm for Solving Bilevel Linear Programming (in Chinese), Operational Research and Making Decision(运筹与管理)，14(2)54—58, and also see
http://www.optimization-online.org/DB_HTML/2003/06/668.html
[15]. G..Wang, Z.Wan(2005): Solving Method for a Class of Bilevel Quadratic Programming based on Genetic Algorithms, Wuhan University Journal of Natural Science(in English), to appear and seehttp://www.optimization-online.org/ARCHIVE_DIGEST/2003-02.html
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[17]. Z..Wan, J.He and G. Tang(2005): Construction project scheduling problem with uncertain resource constraints(in English), Journal of Engineering Mathematics(工程数学学报), Vol.22,No.3. And see http://www.optimization-online.org/DB_HTML/2004/06/884.html
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[19]. Z. Wan et al (2004): A Bilevel Programming Model Optimal Bidding Strategies under the Uncertain Electricity Markets (in Chinese), Automation of Electric Power System (电力系统自动化) Vol.28, No.19. (EI收录04538754194)
[20]. S.Wang, Z.Wan et al(2004). 基于双(二)层规划的无功优化模型算法, 中国高等学校电力系统及其自动化专业第20th学术年会论文集, 郑州大学, 2004, 1-3
[21]. X.Peng, Z.Wan et al(2004). 求解电力市场发电竞价的算法－回溯法, 中国高等学校电力系统及其自动化专业第20th学术年会论文集, 郑州大学, 2004, 1187－1189.
[22]. Y.Lv, Z.Wan and S.Jia(2004). A simple method for solving linear bilevel programming(in Chinese)), Proceedings of the Seventh National Conference of ORSC(中国运筹学会第七届学术交流会论文集), Global-Link Publishing Company(HK), 1128-1134.
[23]. G. Wang and Z. Wan(2003). An Approximation-Exact Penalty Function Method for Solving a Class of Stochastic Programming, Wuhan University Journal of Natural Science(in English), Vol 8. No.4. 1051-1056.
[24]. Z.Wan and G.Wu(2002). An Approximation Method for Probabilistic Constrained
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programming and its Efficiency Solution scheme (in English), OR Transactions(运筹学学报) Vol. 6 No.4
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[29]. Z. Wan (1997). An approximation method for solving a class of probabilistic constrained programming(in Chinese), Journal of Wuhan University HEE(武汉水利电力大学学报),Vol.30 No.6 95-97.
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[33]. Z. Wan et al (1994). A subgradient aggregate approximating algorithm for solving stochastic program with two-stage recourse(in Chinese)), Journal of Xi'dian University(西安电子科技大学学报), Vol. 21.
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[40]. Z. Wan et al (1998). Epi-convergence for a class of bilevel programming problem(in Chinese)), OR Transactions (运筹学学报)Vol.2 No.4 48-53.
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[45]. G.Wu and Z.Wan (1999). Some Asymptotic Behaviors on the K-S Function(in English), Journal of Xinjiang University(新疆大学学报Natural Science Edition) Vol.16 No.4.
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[50]. Z. Wan (1997). Approximate algorithm for minimax problem with inequality constraints, (in Chinese)Journal of Wuhan University HEE(武汉水电大学学报), Vol.30 No.2.
[51]. Z. Wan (1997). Approximate interative method of K-S function for constrained minimax programming(in Chinese)), Mathematics in Economics(经济数学), Vol.14.
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[54]. Z. Wan (1996). A new exact penalty function method for semi-infinite programming(in Chinese)), Mathematica Applicata (应用数学)Vol.9 (Supplement).
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[56]. Z. Wan (1995). Approximate permissible direction method for solving nonlinear programming problem(in Chinese)), (Chinese)Journal of Shanghai Institute Building Materials vol.8.
[57]. Z. Wan (1993). A feasible direction algorithm for solving large scale nonlinear programming problem(in Chinese)), Chinese Journal of Engineering Mathematics (工程数学学报), Vol.10(1)
[58]. Z.Yan, P.Fei, Z.Wan(2005). A branch and cut algorithm for solving the linear and quadratic integer programming

problems. see www.optimization-online.org www.optimization-online.org/DB_FILE/2005/01/1052.ps

科研工作

一）论文发表情况（2011------）

(2015年)

[11]Y.Lv and Z.Wan(2014),A solution method for the optimistic linear semivectorial bilevel optimization problem[J],Journal of Inequalities and Applications(SCI:000338227600009), 2014:164, Pages10(doi:10.1186/1029-242X-2014-164)paper.pdf (743.03 KB)

一）发表研究成果 (2011年—......)