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[1] Yang, Z., 2025. The cooperative analysis of oligopoly TU markets with infinitely many firms. Annals of Operations Research 345, 517–532. (上财管理科学与工程二类)
[2] Yang, Z., Yang, X., 2025. Cooperative equilibria of strategy-form games with infinitely many nontransferable and transferable utilities. Operations Research Letters 58, 107218. (上财管理科学与工程二类)
[3] Yang, Z., Yang, X., 2024. Cooperative equilibria of strategy-form games with both nontransferable and transferable utilities. Operations Research Letters 54, 107109. (上财管理科学与工程二类)
[4] Yang, Z. 2023. A social coalitional weak equilibrium existence theorem with a continuum of agents and applications. Applicable Analysis, 2023, 102(13), 3769–3786. (上财数学二类)
[5] Yang, Z., Li, L., 2022. Oligopolistic markets with leadership, cooperative followers and a multivalued inverse demand function. Operations Research Letters 50, 685-692. (上财管理科学与工程二类)
[6] Yang, Z., Zhang, X., 2021. A weak α-core existence theorem of games with nonordered preferences and a continuum of agents. Journal of Mathematical Economics, 94, 102464.(上财经济学二类)
[7] Yang, Z., 2020. The weak α-core of exchange economies with a continuum of players and pseudo-utilities. Journal of Mathematical Economics, 91, 43-50. (上财经济学二类)
[8] Yang, Z., Yuan, G.X., 2019. Some generalizations of Zhao's theorem: Hybrid solutions and weak hybrid solutions for games with nonordered preferences. Journal of Mathematical Economics, 84, 94-100.(上财经济学二类)
[9] Yang, Z., 2018. Some generalizations of Kajii's theorem to games with infinitely many players. Journal of Mathematical Economics, 76, 131-135.(上财经济学二类)
[10] Yang, Z., 2017. Some infinite-player generalizations of Scarf's theorem: Finite-coalition α-cores and weak α-cores. Journal of Mathematical Economics, 73, 81-85.(上财经济学二类)
[11] Yang, Z., Meng, D., Wang, A., 2017. On the existence of ideal Nash equilibria in discontinuous games with infinite criteria. Operations Research Letters, 45(4), 362-365.(上财管理科学与工程二类)
[12] Yu, J., Yang, Z., Wang, N.F., 2016. Further results on structural stability and robustness to bounded rationality. Journal of Mathematical Economics, 67, 49-53.(上财经济学二类)