Guarantees in Fair Division: General or Monotone Preferences
References
- [1] (2022) Envy-free matchings in bipartite graphs and their applications to fair division. Inform. Sci. 587:164–187.Crossref, Google Scholar
- [2] (2015) The efficiency of fair division with connected pieces. ACM Trans. Econom. Comput. 3(4):1–16.Crossref, Google Scholar
- [3] (2019) Envy-free division under mapping degree. Mathematika 67(1):36–53.Crossref, Google Scholar
- [4] (2022) Equipartition of an interval. Math. Oper. Res. Forthcoming.Google Scholar
- [5] (2016) A discrete and bounded envy-free cake cutting protocol for any number of agents. IEEE 57th Annual Sympos. Foundations Comput. Sci. (New Brunswick, NJ), 9–11.Google Scholar
- [6] (2018) Fair allocation of combinations of indivisible goods and chores. Preprint, submitted July 27, https://arxiv.org/abs/1807.10684.Google Scholar
- [7] (1982) Implementability via protective equilibria. J. Math. Econom. 10(1):49–65.Crossref, Google Scholar
- [8] (1992) On the fair division of a heterogeneous commodity. J. Math. Econom. 21:201–216.Crossref, Google Scholar
- [9] (2004) Random matching under dichotomous preferences. Econometrica 72(1):257–279.Crossref, Google Scholar
- [10] (2017) Competitive division of a mixed manna. Econometrica 85(6):1847–1871.Crossref, Google Scholar
- [11] (2019) Dividing bads under additive utilities. Soc. Choice Welfare 52(3):395–417.Crossref, Google Scholar
- [12] (2016) Characterizing conflicts in fair division of indivisible goods using a scale of criteria. Autonomous Agents Multi Agent Systems 30:259–290.Crossref, Google Scholar
- [13] (1995) An envy-free cake division protocol. Amer. Math. Monthly 102(1):9–18.Crossref, Google Scholar
- [14] (1996) Fair Division: From Cake-Cutting to Dispute Resolution (Cambridge University Press, Cambridge, MA).Crossref, Google Scholar
- [15] (2015) A note on envy-free cake cutting with polynomial valuations. Inform. Processing Lett. 115(2):93–95.Crossref, Google Scholar
- [16] (2011) The combinatorial assignment problem: Approximate competitive equilibrium from equal incomes. J. Political Econom. 119(6):1061–1103.Crossref, Google Scholar
- [17] (2020) Disproportionate division. Bull. London Math. Soc. 52(5):885–890.Crossref, Google Scholar
- [18] (2020) The complexity of cake cutting with unequal shares. ACM Trans. Algorithms 16(3):1–21.Crossref, Google Scholar
- [19] (2019) Fair division of goods in the shadow of market values. Preprint, submitted October 3, https://arxiv.org/abs/1910.01615.Google Scholar
- [20] (1961) How to cut a cake fairly. Amer. Math. Monthly 68(1):1–17.Crossref, Google Scholar
- [21] (2021) Mind the gap: Cake cutting with separation. Proc. 35th AAAI Conf. Artificial Intelligence, 35:5330–5338.Google Scholar
- [22] (1967) On games of fair division. Essays in Mathematical Economics in Honour of Oskar Morgenstern (Princeton University Press, Princeton, NJ), 29–37.Crossref, Google Scholar
- [23] (2013) How to cut a cake before the party ends. Proc. 27th AAAI Conf. Artificial Intelligence (Bellevue, WA), 27(1):555–561.Google Scholar
- [24] (2016) When can the maximin share guarantee be guaranteed? Proc. 30th AAAI Conf. Artificial Intelligence (Phoenix, AZ), 523–529.Google Scholar
- [25] (1986) Matching Theory. Annals of Discrete Mathematics, vol. 29 (North-Holland, Amsterdam).Google Scholar
- [26] (2019) Envy-free cake division without assuming the players prefer nonempty pieces. Israel J. Math. 234(2):907–925.Crossref, Google Scholar
- [27] (1992) All sorry to disagree: A general principle for the provision of non-rival goods. Scandinavian J. Econom. 94(1):37–51.Crossref, Google Scholar
- [28] (1992) Welfare bounds in the cooperative production problem. Games Econom. Behav. 4(3):373–401.Crossref, Google Scholar
- [29] (2019) Fair division in the internet age. Annual Rev. Econom. 11:407–441.Crossref, Google Scholar
- [30] (2014) Fair enough: Guaranteeing approximate maximin shares. Proc. 14th ACM Conf. Electronic Commerce (Philadelphia), 675–692.Google Scholar
- [31] (1998) Cake Cutting Algorithms: Be Fair If You Can (A.K. Peters, Natick, MA).Crossref, Google Scholar
- [32] (2018) Fairly dividing a cake after some parts were burnt in the oven. Proc. AAMAS (Stockholm), 1276–1284.Google Scholar
- [33] (2017) Fair and square: Cake-cutting in two dimensions. J. Math. Econom. 70(C):1–28.Crossref, Google Scholar
- [34] (1949) Sur la division pragmatique. Econometrica 17:315–319.Crossref, Google Scholar
- [35] (1980) How to cut a cake fairly. Amer. Math. Monthly 87(8):640–644.Crossref, Google Scholar
- [36] (1999) Rental harmony: Sperner’s lemma in fair division. Amer. Math. Monthly 106(10):930–942.Crossref, Google Scholar
- [37] (2005) The Theory of Fair Allocation (Princeton University Press, Princeton, NJ).Google Scholar
- [38] (1980) Dividing a cake fairly. J. Math. Anal. Appl. 78(1):233–247.Crossref, Google Scholar

