Allen, E., Dechow, P., Pope, D., Wu, G., 2017. Reference-Dependent Preferences: Evidence from Marathon Runners. Management Science 63, 1657-1672. Arrfelt, M., Wiseman, R., Hult, G., 2013. Looking backward instead of forward: Aspiration-driven influences on the efficiency of the capital allocation process. Academy of Management Journal 56, 1081-1103. Bergantiņos, G., Moreno-Ternero, J.D., 2015. The axiomatic approach to the problem of sharing the revenue from museum passes. Games and Economic Behavior 89, 78-92. Bergantiņos, G., Moreno-Ternero, J.D., 2020a. Sharing the revenues from broadcasting sport events. Management Science 66, 2417-2431. Bergantiņos, G., Moreno-Ternero, J.D., 2020b. Allocating extra revenues from broadcasting sports leagues. Journal of Mathematical Economics 90, 65-73. Bergantiņos, G., Moreno-Ternero, J.D., 2021a. Compromising to share the revenues from broadcasting sports leagues. Journal of Economic Behavior and Organization 183, 57-74. Bergantiņos, G., Moreno-Ternero, J.D., 2021b. Monotonicity in sharing the revenues from broadcasting sports leagues. European Journal of Operational Research. Forthcoming. van den Brink, R., 2007. Null or nullifying players: The difference between the Shapley value and equal division solutions. Journal of Economic Theory 136, 767-775. van den Brink, R., Funaki Y., Ju, Y., 2013. Reconciling marginalism with egalitarianism: consistency, monotonicity, and implementation of egalitarian Shapley values. Social Choice and Welfare 40, 693-714. van den Brink, R., Chun, Y., Funaki Y., Park, B., 2016. Consistency, Population Solidarity, and Egalitarian Solutions for TU-games. Theory and Decision 81, 427-447. Casajus A., Huettner F., 2013. Null players, solidarity, and the egalitarian Shapley values. Journal of Mathematical Economics 49, 58-61. Casajus A., Yokote, K., 2019. Weakly differentially monotonic solutions for cooperative games. International Journal of Game Theory 48, 979-997. Chun, Y., Hokari, T., 2007. On the Coincidence of the Shapley Value and the Nucleolus in Queueing Problems. Seoul Journal of Economics 20, 223-237. Deng, X., Papadimitriou, C., 1994. On the Complexity of Cooperative Solution Concepts. Mathematics of Operations Research 19, 257-266. Driessen, T., Funaki, Y., 1991. Coincidence of and collinearity between game theoretic solutions, OR Spektrum 13, 15-30. Ginsburgh, V., Zang, I., 2003. The museum pass game and its value. Games and Economic Behavior 43, 322-325. Ju, B-G., Kim, M., Kim, S., Moreno-Ternero, J.D., 2021. Fair international protocols for the abatement of GHG emissions. Energy Economics 94, 105091. %https://doi.org/10.1016/j.eneco.2020.105091. Littlechild, S., Owen. G., 1973, A simple expression for the Shapley value in a special case. Management Science 20, 370-372. Maniquet F., 2003. A characterization of the Shapley value in queueing problems. Journal of Economic Theory 109, 90-103. Moreno-Ternero, J., Roemer, J., 2006. Impartiality, priority and solidarity in the theory of justice. Econometrica 74, 1419-1427. van den Nouweland, A., Borm, P., van Golstein Brouwers, W., Groot Bruinderink, R., Tijs, S., 1996. A Game Theoretic Approach to Problems in Telecommunication. Management Science 42, 294-303. Shapley, L., 1953. A value for n-person games, in Contributions to the Theory of Games II (Annals of Mathematics Studies 28), ed. by H.W. Kuhn and A.W. Tucker, Princeton: Princeton University Press, 307-317. Thomson, W., 2011. Fair allocation rules, Chapter 21 in the Handbook of Social Choice and Welfare Vol. 2, Arrow, K., Sen, A., Suzumura, K., eds. North Holland, 393-506. Thomson W., 2019. How to divide when there isn't enough: from Aristotle, the Talmud, and Maimonides to the axiomatics of resource allocation, Econometric Society Monograph. Cambridge University Press.