Fair-Share Allocations for Agents with Arbitrary Entitlements
Published Online:26 Oct 2023https://doi.org/10.1287/moor.2021.0199
References
- [1] (2023) Breaking the 3/4 barrier for approximate maximin share. Preprint, submitted July 14, https://arxiv.org/abs/2307.07304.Google Scholar
- [2] (2023) Simplification and improvement of MMS approximation. Preprint, submitted March 29, https://arxiv.org/abs/2303.16788.Google Scholar
- [3] (2017) Approximation algorithms for computing maximin share allocations. ACM Trans. Algorithms 13(4):1–28.Crossref, Google Scholar
- [4] (2022) Fair division of indivisible goods: A survey. Preprint, submitted February 15, https://arxiv.org/abs/2208.08782.Google Scholar
- [5] (2019) Weighted maxmin fair share allocation of indivisible chores. Kraus S, ed. Proc. 28th Internat. Joint Conf. Artificial Intelligence, 46–52.Google Scholar
- [6] (2020) A polynomial-time algorithm for computing a Pareto optimal and almost proportional allocation. Oper. Res. Lett. 48(5):573–578.Crossref, Google Scholar
- [7] (2021) Fair-share allocations for agents with arbitrary entitlements. Preprint, submitted March 7, https://arxiv.org/abs/2103.04304.Google Scholar
- [8] (2022) On best-of-both-worlds fair-share allocations. Hansen KA, Liu TX, Malekian A, eds. Web Internet Econom. 18th Internat. Conf. Proc., Lecture Notes in Computer Science, vol. 13778, 237–255.Google Scholar
- [9] (2021) Competitive equilibrium with indivisible goods and generic budgets. Math. Oper. Res. 46(1):382–403.Link, Google Scholar
- [10] (2019) On the proximity of markets with integral equilibria. 33rd AAAI Conf. Artificial Intelligence, 1748–1755.Google Scholar
- [11] (2020) Approximation algorithms for maximin fair division. ACM Trans. Econom. Comput. 8(1):1–28.Crossref, Google Scholar
- [12] . (2016) Fair allocation of indivisible goods. Brandt F, Conitzer V, Endriss U, Lang J, Procaccia AD, eds. Handbook of Computational Social Choice (Cambridge University Press, Cambridge), 284–310.Crossref, Google Scholar
- [13] (1996) Fair Division: From Cake-Cutting to Dispute Resolution (Cambridge University Press, Cambridge).Crossref, Google Scholar
- [14] (2011) The combinatorial assignment problem: Approximate competitive equilibrium from equal incomes. J. Political Econom. 119(6):1061–1103.Crossref, Google Scholar
- [15] (2019) The unreasonable fairness of maximum Nash welfare. ACM Trans. Econom. Comput. 7(3):1–32.Crossref, Google Scholar
- [16] (2021) Picking sequences and monotonicity in weighted fair division. Artificial Intelligence 301:103578.Crossref, Google Scholar
- [17] (2022) Weighted fairness notions for indivisible items revisited. Proc. Conf. AAAI Artificial Intelligence, vol. 36, 4949–4956.Google Scholar
- [18] (2021) Weighted envy-freeness in indivisible item allocation. ACM Trans. Econom. Comput. 9(3):1–39.Crossref, Google Scholar
- [19] (2019) Fair allocation of indivisible goods to asymmetric agents. J. Artificial Intelligence Res. 64(1):1–20.Crossref, Google Scholar
- [20] (2023) On picking sequences for chores. ACM Conf. Econom. Comput., 626–655.Google Scholar
- [21] (2021) A tight negative example for MMS fair allocations. Internat. Conf. Web Internet Econom. (Springer, New York), 355–372.Google Scholar
- [22] (1990) Computers and Intractability; A Guide to the Theory of NP-Completeness (W. H. Freeman & Co., New York).Google Scholar
- [23] (2020) An improved approximation algorithm for maximin shares. Proc. 21st ACM Conf. Econom. Comput., 379–380.Google Scholar
- [24] (2021) Approximating Nash social welfare under rado valuations. Proc. 53rd Annual ACM SIGACT Sympos. Theory Comput., 1412–1425.Google Scholar
- [25] (2019) Approximating maximin share allocations. Second Sympos. Simplicity Algorithms, vol. 69, 1–11.Google Scholar
- [26] (2022) Tractable fragments of the maximum Nash welfare problem. Hansen KA, Liu TX, Malekian A, eds. Web Internet Econom. 18th Internat. Conf. Proc., Lecture Notes in Computer Science, vol. 13778, 362–363.Google Scholar
- [27] (2018) Fair allocation of indivisible goods: Improvements and generalizations. Proc. 2018 ACM Conf. Econom. Comput. (ACM, New York), 539–556.Google Scholar
- [28] (2023) Best of both worlds: Agents with entitlements. Internat. Conf. Autonomous Agents Multiagent Systems, 564–572.Google Scholar
- [29] (2012) Sequential auctions of identical items with budget-constrained bidders. Preprint, submitted September 8, https://arxiv.org/abs/1209.1698.Google Scholar
- [30] (2018) Fair enough: Guaranteeing approximate maximin shares. J. ACM, 65(2):1–27.Crossref, Google Scholar
- [31] (1999) Combinatorial games under auction play. Games Econom. Behav. 27(2):229–264.Crossref, Google Scholar
- [32] (2022) Almost (weighted) proportional allocations for indivisible chores. Proc. ACM Web Conf, 122–131.Google Scholar
- [33] (2004) On approximately fair allocations of indivisible goods. Proc. Fifth ACM Conf. Electronic Commerce, 125–131.Google Scholar
- [34] (2018) Bidding games and efficient allocations. Games Econom. Behav. 112:166–193.Crossref, Google Scholar
- [35] (2004) Fair Division and Collective Welfare (MIT Press, Cambridge, MA).Google Scholar
- [36] (2019) The maximin share dominance relation. Preprint, submitted December 18, https://arxiv.org/abs/1912.08763.Google Scholar
- [37] (2020) Competitive equilibrium for almost all incomes: Existence and fairness. Autonomous Agents Multi Agent Systems 34(1):1–50.Crossref, Google Scholar
- [38] (2022) On maximum weighted Nash welfare for binary valuations. Math. Social Sci. 117:101–108.Crossref, Google Scholar
- [39] (1974) Equity, envy, and efficiency. J. Econom. Theory 9(1):63–91.Crossref, Google Scholar
- [40] (1997) A polynomial-time approximation scheme for maximizing the minimum machine completion time. Oper. Res. Lett. 20(4):149–154.Crossref, Google Scholar

