高岩

1962年8月生于黑龙江省。1996年获大连理工大学理学博士学位。1992年任副教授，1997年任教授，2002年起担任博士生导师，2012年被聘为首批二级教授。2002.3-2003.6为剑桥大学研究人员；2001年和2006年分别获德国学术交流中心资助，访问卡尔斯鲁扼大学和慕尼黑工业大学；2017.12-2018.11为波尔图理工大学访问学者。现为上海理工大学系统科学系教授、系统科学学科博士生导师、系统科学一级学科博士点带头人兼博士后流动站站长。曾先后获全国优秀教师、霍英东青年教师、IBM教师奖等多种荣誉称号和奖励。主持完成国家自然科学基金、国际合作项目等多种科研项目10多项；出版《非光滑优化》等专著；在《IEEE Transactions on Automatic Control》《Journal of Optimization Theory and Applications》《Energy》《中国科学》《系统工程理论与实践》等重要期刊上发表学术论文300余篇（其中，SCI检索100余篇），对非光滑分析与优化、非有限元方法、混杂系统控制的稳定系与生存性、智能电网动态定价机制等方面的研究工作被国内外学者大量引用；先后讲授课程“系统工程”、“非线性科学”、“运筹学”等20余门。作为学科负责人，上海理工大学系统科学学科于2018年获一级学科博士点并于2020年设立博士后流动站；2017年全国第四轮学科评估中，系统科学学科位列第三。在先后两任担任管理学院常务副院长期间，上海理工大学管理门类首次进入A类（2010）；2011.12～2017.3期间，负责学院AACSB认证工作，为2018年通过国际认证奠定了扎实的基础。此外，还先后担任国务院学科评议组成员（系统科学）、中国系统工程学会常务理事、中国优选法统筹法与经济数学研究会常务理事、中国管理现代化研究会理事、上海市运筹学会常务理事、中国管理科学与工程学会常务理事、上海市系统工程学会常务副理事长、上海市非线性科学研究会副理事长、上海系统科学研究院常务副院长等一系列兼职工作。

  1.2013年1月-2015年12月，项目负责人, 基于非光滑Lyapunov函数的切换系统稳定性研究，高等学校博士学科点专项科研基金

  2.2012年1月-2015年12月，项目负责人, 基于非光滑分析与优化的混杂博弈研究，国家自然科学基金面上项目

  3.2012年1月-2013年12月，项目负责人, 智能电网中电动汽车电能存储设备最优化协调模型研究，IBM (中国)研究院项目

  4.2008年1月-2009年12月，项目负责人, ElectronicAssembling Industry Demand-Supply Optimization through Dynamic Data-Driven，IBM (中国)研究院项目

  5.2007年1月-2009年12月，项目负责人, 生存性与稳定性中的非光滑优化理论与方法，国家自然科学基金面上项目

  6.2004年1月-2005年12月，项目负责人, 非光滑优化与控制系统的稳定性，教育部归国留学人员基金项目

学术论文

  1.Tao L, Gao Y*. Real-time pricing for smart grid with distributed energyand storage: A noncooperative game method considering spatially and temporallycoupled constraints. International Journal of Electrical Power & EnergySystems, 2020,115:105487(Sci).

  2.Lu ZM, Gao Y*, Zhao WH. A TODIM-basedapproach for environmental impact assessment of pumped hydro energy storageplant. Journal of Cleaner Production, 2020, doi.org/10.1016/j.jclepro.2019.119265(Sci).

  3.Tao J, Gao Y*. Computing shadow prices withmultiple Lagrange multipliers. Journal of Industrial and ManagementOptimization, 2020, doi:10.3934/ Jimo.2020070(Sci).

  4.Tao L, Gao Y*, Zhu H, Liu S. Distributedgenetic real-time pricing for multiseller-multibuyer smart grid based onbilevel programming considering random fluctuation of electricity consumption.Computers and Industrial Engineering 2019, 135:359 (Sci).

  5.Zhu HB, Gao Y*, Hou Y, Wang ZY, Feng X.Real-time pricing considering different type of smart home appliances based onMarkov decision process. International Journal of Electrical Power and EnergySystems, 2019, 107:486-495(Sci).

  6.Wang HJ, Gao Y*. Real-time pricing method forsmart grids based on complementarity problem. Journal of Modern Power Systemsand Clean Energy, 2019, https://doi.org/10.1007/s40565-019-0508-7 (Sci).

  7.Tao L, Gao Y*, Liu Y, Zhu H. A rolling penaltyfunction algorithm of real-time pricing for smart microgrids based on bilevelprogramming. Engineering Optimzation, 2019, doi:10.1080/0305215X.2019.1642882 (Sci).

  8.WangHJ, Gao Y*. Distributed real-timepricing method incorporating load uncertainty based on nonsmooth equations forsmart grid. Mathematical Problems in Engineering, 2019, doi.org/10.1155/2019/1498134.(Sci).

  9.WangHJ, Gao Y*. Real-time pricing methodfor smart grids based on complementarity problem. Journal of modern powersystems and clean energy, 2019, https://doi.org/10.1007/s40565-019-0508-7 (Sci).

  10.Zhu,HB, Gao Y*, Hou Y. Multi-time slotsreal-time pricing strategy with power fluctuation caused by operatingcontinuity of smart home appliances. Engineering Applications of ArtificialIntelligence, 2018, 71, 166-177. (Sci).

  11.DaiYM, Gao Y, Gao HW, Zhu HB. A Demandresponse approach considering retailer incentive mechanism based on Stackelberggame in smart grid with multi retailers. International Transactions onElectrical Energy Systems, 2018,  doi.org/10.1002/etep.2590(Sci).

  12.Zhu HB, Gao Y*, Hou Y. Real-time pricing fordemand response in smart grid based on alternating direction method ofmultipliers. Mathematical Problem in Engineering, 2018,doi.org/10.1155/2018/8760575. (Sci).

  13.高岩. 智能电网实时电价社会福利最大化模型的研究. 中国管理科学, 2020.

  14.GaoY*. Piecewise smooth Lyapunov function for a nonlinear dynamical system.  Journal of Convex Analysis, 2012,19(4):1009-1016 (Sci).

  15.GaoY*. Viability criteria for differential inclusions. Journal of Systems Scienceand Complexity, 2011, 24: 825-834. (Sci).

  16.GaoY*. Calculating the proximal subdifferential via the quasidifferential. AppliedMathematics Letters, 2008, 21(11): 1172-1176 (Sci).

  17.GaoY*, Lygeros J, Quincampoix M. On the reachability problem of uncertain hybridsystems. IEEE Transactions on Automatic Control, 2007, 52(9):1572-1586. (Sci)

  18.GaoY*. Differences of polyhedra in matrix space and their applications tononsmooth analysis. Journal of Optimization Theory and Applications, 2006,130(3): 429–440(Sci).

  19.GaoY*. Newton methods for quasidifferentiable equations and their convergence.Journal of optimization theory and applications, 2006, 131(3): 417-428 (Sci).

  20.GaoY*. Lygeros J, Quincampoix M, The reachability problem for uncertain hybridsystems revisited: a viability theory perspective, Lecture Notes in ComputerScience, Springer-Verlag, 2006, Vol. 3927, 242-256 (Sci).

  21.GaoY*. Representative of quasidifferentials and its formula for aquasidifferentiable function. Set-Valued Analysis, 2005, 13(4): 323-336. (Sci).

  22.GaoY*. Representation of the Clarke generalized Jacobian via thequasidifferential. Journal of Optimization Theory and Applications, 2004,123(3): 519-532. (Sci).

  23.GaoY*, Lygeros J, Quincampoix M, Seube N. Approximate stabilisation of uncertainhybrid systems. Lecture Notes in Computer Science, 2003, 2623: 203-215. (Sci).

  24.GaoY*. Calculating an element of B-differential for a vector-valued maximumfunction. Numerical Functional Analysis and Optimization, 2001, 22(5&6):561-572(Sci).

  25.GaoY*, Xia ZQ, Zhang LW. Kernelled quasidifferential for a quasidifferentiablefunction in two-dimensional space. Journal of Convex Analysis, 2001, 8(2):401-408(Sci).

  26.GaoY*. Newton methods for solving nonsmooth equations via a new subdifferential.Mathematical Methods of Operations Research, 2001, 54(2): 239-257 (Sci).

  27.GaoY*. A modified algorithm of finding an element of Clarke generalized gradientfor a smooth composition of max-type functions. Journal of ComputationalMathematics, 2000, 18(5):513-520(Sci).

  28.GaoY*. Demyanov difference of two sets and optimality conditions of Lagrangemultiplier type for constrained quasidifferentiable optimization. Journal ofOptimization Theory and Applications, 2000, 104(2):377-394(Sci).

  29.高岩，陈万吉.轴对称非协调元收敛理论与方法，中国科学（A辑），1997, 27(3), 262-269 (中英文版同时发表)(Sci).

学术专著

  高岩. 非光滑优化，科学出版社，2008年

科研获奖

  2015.12,2015年度IBM教师奖,Global University Programs