References
- Ichiishi T. A social coalitional equilibrium existence lemma. Econometrica. 1981;49:369–377.
- Fan K. Extensions of two fixed point theorems of F.E. Browder. Math Z. 1969;112:234–240.
- Scarf HE. On the existence of a cooperative solution for a general class of N-person games. J Econom Theory. 1971;3(2):169–181.
- Kajii A. A generalization of Scarf's theorem: an α-core existence theorem without transitivity or completeness.J Econom Theory. 1992;56(1):194–205.
- Border KC. A core existence theorem for games without ordered preferences. Econometrica. 1984;52(6):1537–1542.
- Zhao J. The hybrid solutions of an N-person game. Games Econom Behav. 1992;4(1):145–160.
- Zhao J. The hybrid equilibria and core selection in exchange economies with externalities. J Math Econom. 1996;26(4):387–407.
- Aumann RJ. The core of a cooperative game without side payments. Trans Amer Math Soc. 1961;98(3):539–552.
- Scarf HE. The core of an N person game. Econometrica. 1967;35:50–69.
- Florenzano M. On the non-emptiness of the core of a coalitional production economy without ordered preferences. J Math Anal Appl. 1989;141(2):484–490.
- Florenzano M. Edgeworth equilibria, fuzzy core, and equilibria of a production economy without ordered preferences. J Math Anal Appl. 1990;153(1):18–36.
- Uyanik M. On the nonemptiness of the α-core of discontinuous games: transferable and nontransferable utilities. J Econom Theory. 2015;158(A):213–231.
- Askoura Y, Sbihi M, Tikobaini H. The ex ante α-core for normal form games with uncertainty. J Math Econom. 2013;49(2):157–162.
- Askoura Y. An interim core for normal form games and exchange economies with incomplete information. J Math Econom. 2015;58:38–45.
- Noguchi M. Cooperative equilibria of finite games with incomplete information. J Math Econom. 2014;55:4–10.
- Noguchi M. Alpha cores of games with nonatomic asymmetric information. J Math Econom. 2018;75:1–12.
- Noguchi M. Essential stability of the alpha cores of finite games with incomplete information. Math Soc Sci. 2021;110:34–43.
- Aumann RJ. Markets with a continuum of traders. Econometrica. 1964;32:39–50.
- Aumann RJ. Existence of a competitive equilibrium in markets with a continuum of traders. Econometrica. 1966;34:1–17.
- Noguchi M. Economies with a continuum of consumers, a continuum of suppliers and an infinite dimensional commodity space. J Math Econom. 1997;27:1–21.
- Kim T, Prikry K, Yannelis NC. Equilibria in abstract economies with a measure space of agents and with an infinite dimensional strategy space. J Approx Theory. 1989;56(3):256–266.
- Jang HS, Lee S. Equilibria in a large production economy with an infinite dimensional commodity space and price dependent preferences. J Math Econom. 2020;90:57–64.
- Ichiishi T, Weber S. Some theorems on the core of a non-sidepayment game with a measure space of players. Int J Game Theory. 1978;7:95–112.
- Weber S. Some results on the weak core of a non-side-payment game with infinitely many players. J Math Econom. 1981;8(1):101–111.
- Askoura Y. The weak-core of a game in normal form with a continuum of players. J Math Econom. 2011;47(1):43–47.
- Askoura Y. On the core of normal form games with a continuum of players. Math Soc Sci. 2017;89:32–42.
- Yang Z. Some infinite-player generalizations of Scarf's theorem: finite-coalition α-cores and weak α-cores. J Math Econom. 2017;73:81–85.
- Yang Z. Some generalizations of Kajii's theorem to games with infinitely many players. J Math Econom. 2018;76:131–135.
- Yang Z, Yuan GX. Some generalizations of Zhao's theorem: hybrid solutions and weak hybrid solutions for games with nonordered preferences. J Math Econom. 2019;84:94–100.
- Yang Z. The weak α-core of exchange economies with a continuum of players and pseudo-utilities. J Math Econom. 2020;91:43–50.
- Yang Z, Zhang X. A weak α-core existence theorem of games with nonordered preferences and a continuum of agents. J Math Econom. 2021;94. Article ID 102464.
- Yannelis NC. Integration of Banach-valued correspondences. In: Khan MA and Yannelis NC, editors. Equilibrium theory in infinite dimensional spaces, Berlin: Springer; 1991. p. 1–35.