杨哲

2013.6.之前

[1] Yang Zhe，Pu Yong Jian，Essential Stability  of Solutions for Maximal Element Theorem with Applications, J Optim  Theory Appl (SCI核心)，2011,  150(2): 284—297.
[2] Yang Zhe，Pu Yong Jian，Existence and  stability of minimax regret equilibria，J Glob Optim，(SCI核心), 2012,54(1): 17-26.
[3] Yang Zhe，Pu Yong Jian，Existence and  Stability of Solutions for Maximal Element Theorem on Hadamard Manifolds with  Applications. Nonlinear Analysis Series A: Theory, Methods &  Applications (SCI核心), 2012, 75(2)， 516—525.
[4] Pu Yong Jian，Yang Zhe，Stability of solutions  for variational relation problems with applications. Nonlinear Analysis  Series A: Theory, Methods & Applications (SCI核心), 2012, 75(4), 1758—1767.
[5] Yang Zhe，Pu Yong Jian，On existence and  essential components for solution set for system of strong vector  quasi-equilibrium problems，J Glob Optim，(SCI核心), 2013, 55(2) ,253-259.
[6] Yang Zhe，Pu Yong Jian，Generalized  Knaster-Kuratowski-Mazurkiewicz Theorem without Convex Hull, J Optim  Theory Appl (SCI核心)，July  2012, Volume 154, Issue 1, pp 17-29..
[7] Yang Zhe，Pu Yong Jian，Generalized  Browder-type fixed point theorem with strongly geodesic convexity on Hadamard  manifolds with applications，Indian Journal of Pure  and Applied Mathematics (SCI核心)，April 2012, Volume 43, Issue 2, pp 129-144
[8] Pu Yong Jian，Yang Zhe，Variational Relation  Problems without the KKM Property with Applications, Journal of  Mathematical Analysis and Applications (SCI核心).，393 (2012) 256—264.
[9] 杨哲，蒲勇健，不确定性下多目标博弈中弱Pareto—NS均衡的存在性，系统工程理论与实践 （EI核心），2013,3.
[10] 杨哲，蒲勇健，不确定性下多主从博弈中均衡的存在性，控制与决策（EI核心），2012, 5.
[11] 杨哲，蒲勇健，大博弈中Nash均衡的存在性，系统科学与数学，2010,12，1606-1612.
[12] 蒲勇健，杨哲，轻微利他弱Pareto-Nash均衡，系统科学与数学，2010,9，1259-1266.
[13] 蒲勇健，杨哲，多目标大博弈中弱Pareto-Berg均衡的存在性，系统科学与数学（CSCD核心），31(12) (2011, 12), 1613–1621.
[14] 杨哲，蒲勇健，广义不确定下广义多目标博弈弱Pareto-Nash均衡点集的存在性与本质连通区，系统科学与数学，32(1) (2012, 1), 70–78.
[15] 杨哲，蒲勇健，利他扰动与Nash均衡点集的利他稳定性，经济数学，2012,12.

2013年

[16] 杨哲，蒲勇健，单主多从博弈中中级社会Nash均衡的存在性与应用，系统科学与数学（CSCD核心），2013,33（7）：777-784.
[17] 杨哲，蒲勇健，广义不确定性下广义博弈中NS均衡的存在性，中国管理科学（权威B刊），2013,21（5）：165-171.

2014年

[18] Yang Zhe，On existence and essential stability of solutions of  symmetric variational relation problems, Journal of Inequalities and  Applications (SCI核心) 2014, 2014:5.
[19] Yang Zhe，Some new generalizations of nonempty intersection  theorems without convexity assumptions and essential stability of their  solution set with applications, Fixed Point Theory and Applications (SCI核心) 2014, 2014: 3.
[20] Yang Zhe，On the existence and stability of solutions of a mixed  general type of variational relation problems，Journal  of Inequalities and Applications (SCI核心) 2014, 2014:337.
[21] Yang Zhe，Some generalizations of common fixed point problems with  applications，Fixed Point Theory and Applications (SCI核心) 2014，2014:189.
[22]王能发;杨哲, 反需求函数集值情况下单主多从寡头竞争模型,运筹与管理,2014年第2期.
[23] Lefeng Shi, Yang  Zhe，Stable Analysis of Solution Set for  System of Quasivariational Relations with Applications，Journal of Applied Mathematics (SCI核心) 2014，Volume 2014, Article ID 109616, 7  pages

2015年

[24]Yang Zhe，Existence of solutions for a system of quasi-variational  relation problems and some applications, Carpathian Journal of  Mathematics（SCI核心），31  (2015), No. 1, 135 - 142.
[25] 杨哲，基于讨价还价理论的企业集团组建分析，管理工程学报（权威B刊），2015,4期.
[26] 杨哲， 广义不确定性下非合作博弈中Berge_NS均衡的存在性, 系统科学与数学（CSCD核心）， 2015年09期
[27] 杨哲，无凸假定条件的不动点定理及其应用(英文), 应用数学（CSCD核心）,2015年01期

2016年

[28] Yang Zhe,  Existence and generic stability of cooperative equilibria for  multi-leader-multi-follower games. J Glob Optim (SCI核心，管理学三类), (2016) 65:563–573
[29] Yang Zhe,  Existence of Solutions of Generalized Quasi-Variational Relation Problems by  the Inductive Relations and Some Applications, Journal of Systems  Science and Complexity (EI核心), 2016 Vol. 29 (1): 219-227
[30] Jian Yu,  Neng-Fa Wang and Zhe Yang. Equivalence results between Nash equilibrium theorem  and some fixed point theorems. Fixed Point Theory and Applications (2016)  2016:69.
[31] Jian Yu, Zhe Yang, Neng-Fa Wang. Further results  on structural stability and robustness to bounded rationality. Journal  of Mathematical Economics (经济学二类) 67 (2016) 49–53

2017年

[32] Yang Zhe,  Essential stability of α-core, International Journal of Game Theory（经济学三类）, (2017) 46:13–28
[33] 王能发,杨哲,刘自鑫, 一般经济均衡价格点集的通有稳定性和本质连通区, 系统科学与数学, 37(1)(2017, 1).  
[34] Yang Zhe, Dawen Meng, Hadamard well-posedness of the  $/alpha-$core, Journal of Mathematical Analysis and Applications (SCI一区). Volume 452, Issue 2, 15 August 2017, Pages 957–969.  
[35] Yang Zhe, Dawen Meng, Anqiang Wang, On the existence of ideal Nash  equilibria in discontinuous games with infinite criteria, Operations  Research Letters (管理学二类),  , Volume 45, Issue 4, July 2017, Pages 362-365  
[36] Yang Zhe, Some infinite-player generalizations of Scarf's theorem:  Finite-coalition α-cores and weak α-cores. Journal of  Mathematical Economics (经济学二类), Volume  73, December 2017, Pages 81-85  
[37] Neng-Fa Wang and Zhe Yang, The well-posedness for generalized fuzzy  games, Journal of Systems Science and Complexity (EI核心), (2017) 30: 921–931.

2018年

[38]Yang Zhe,  Anqiang Wang, Existence and stability of $/alpha-$core for fuzzy  games, Fuzzy Sets and Systems (SCI一区). Volume 341, 15 June 2018, Pages 59-68
[39] Yang Zhe,  Some generalizations of Kajii's theorem to games with infinitely many players， Journal of Mathematical Economics (经济学二类), Volume 76, May 2018, Pages 131-135.

2019年

[40]Zhe Yang, Haiqun Zhang ,Essential stability of cooperative equilibria for population games,Optimization Letters (SCI) October 2019, Volume 13, Issue 7, pp 1573–1582
[41] Zhe Yang, Qingbin Gong ,Existence of Weakly Cooperative Equilibria for Infinite-Leader-Infinite-Follower Games, Journal of the Operations Research Society of China (2019) Online.
[42]Zhe Yang, Haiqun Zhang , NTU core, TU core and strong equilibria of coalitional population games with infinitely many pure strategies, Theory and Decision (经济学三类) (2019) September 2019, Volume 87, Issue 2, pp 155–170
[43]Zhe Yang，Xian Zhang，Quantum repeated games with continuous-variable strategies，Physics Letters A Volume 383, Issue 24, 22 August 2019, Pages 2874-2877.
[44]Zhe Yang，A coalitional extension of generalized fuzzy games，Fuzzy Sets and Systems (2019) Online
[45]Qingbin Gong, Zhe Yang，Arbitrage, speculation and futures price fluctuations with boundedly rational and heterogeneous agents，Journal of Economic Interaction and Coordination （SSCI二区） (2019) Online.
[46]Zhe Yang, George Xianzhi Yuan, Some generalizations of Zhao’s theorem: Hybrid solutions and weak hybrid solutions for games with nonordered preferences, Journal of Mathematical Economics (经济学二类), Volume 84, October 2019, Pages 94-100