Monotonicity and competitive equilibrium in cake-cutting
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[1] L. Kóczy,et al. US vs. European Apportionment Practices: The Conflict between Monotonicity and Proportionality , 2017 .
[2] Dietrich Stoyan,et al. Continuity Assumptions in Cake-Cutting , 2016, ArXiv.
[3] H. Peyton Young,et al. Fair Representation: Meeting the Ideal of One Man, One Vote , 1982 .
[4] Vincent Conitzer,et al. Fair Public Decision Making , 2016, EC.
[5] Lester E. Dubins,et al. How to Cut a Cake Fairly , 1961 .
[6] H. Peyton Young,et al. On Dividing an Amount According to Individual Claims or Liabilities , 1987, Math. Oper. Res..
[7] Michael A. Jones. Equitable, Envy-free, and Efficient Cake Cutting for Two People and Its Application to Divisible Goods , 2002 .
[8] D. Herreiner,et al. Envy Freeness in Experimental Fair Division Problems , 2009 .
[9] William Thomson,et al. ON THE AXIOMATICS OF RESOURCE ALLOCATION: INTERPRETING THE CONSISTENCY PRINCIPLE , 2012, Economics and Philosophy.
[10] Simina Brânzei,et al. A Dictatorship Theorem for Cake Cutting , 2015, IJCAI.
[11] Yonatan Aumann,et al. Toss one’s cake, and eat it too: partial divisions can improve social welfare in cake cutting , 2016, Soc. Choice Welf..
[12] Ariel D. Procaccia. Cake Cutting Algorithms , 2016, Handbook of Computational Social Choice.
[13] Ariel D. Procaccia,et al. Towards More Expressive Cake Cutting , 2011, IJCAI.
[14] Graciela Chichilnisky,et al. The Walrasian Mechanism from Equal Division is Not Monotonic with Respect to Variations in the Number of Consumers , 1987 .
[15] Ariel D. Procaccia,et al. No agent left behind: dynamic fair division of multiple resources , 2013, AAMAS.
[16] H. Moulin,et al. Can everyone benefit from growth?: Two difficulties , 1988 .
[17] J. Nash. THE BARGAINING PROBLEM , 1950, Classics in Game Theory.
[18] William Thomson,et al. The Replacement Principle in Economies with Single-Peaked Preferences , 1997 .
[19] Hervé Moulin,et al. Competitive Division of a Mixed Manna , 2017, ArXiv.
[20] W. Thomson. Children Crying at Birthday Parties. Why? , 2007 .
[21] Vijay V. Vazirani,et al. Eisenberg-Gale markets: Algorithms and game-theoretic properties , 2010, Games Econ. Behav..
[22] Ariel D. Procaccia,et al. The Unreasonable Fairness of Maximum Nash Welfare , 2016, EC.
[23] Marco Dall ' Aglio,et al. The Dubins—Spanier optimization problem in fair division theory , 2001 .
[24] D. Weller,et al. Fair division of a measurable space , 1985 .
[25] Christopher P. Chambers. Allocation rules for land division , 2005, J. Econ. Theory.
[26] Haris Aziz,et al. Cake Cutting Algorithms for Piecewise Constant and Piecewise Uniform Valuations , 2013, WINE.
[27] Michel Balinski,et al. The Quota Method of Apportionment , 1975 .
[28] Kent E. Morrison,et al. Cutting Cakes Carefully , 2010 .
[29] Nikhil R. Devanur,et al. Market equilibrium via a primal--dual algorithm for a convex program , 2008, JACM.
[30] Carles Rafels,et al. Aggregate monotonic stable single-valued solutions for cooperative games , 2012, Int. J. Game Theory.
[31] B. Peleg,et al. Introduction to the Theory of Cooperative Games , 1983 .
[32] Anna Bogomolnaia,et al. Competitive Fair Division under linear preferences , 2016 .
[33] D. Gale. The linear exchange model , 1976 .
[34] Hans Reijnierse,et al. On finding an envy-free Pareto-optimal division , 1998, Math. Program..
[35] Antonio Nicolò,et al. Efficient egalitarian equivalent allocations over a single good , 2009 .
[36] J. Wolfowitz,et al. Relations among certain ranges of vector measures , 1951 .
[37] W. Thomson. Fair Allocation Rules , 2011 .
[38] Yonatan Aumann,et al. Throw One's Cake - and Eat It Too , 2011, SAGT.
[39] Benjamin Hindman,et al. Dominant Resource Fairness: Fair Allocation of Multiple Resource Types , 2011, NSDI.
[40] Attila Tasnádi,et al. A new proportional procedure for the n-person cake-cutting problem , 2003 .
[41] Bezalel Peleg,et al. A note on Gale's example , 1974 .
[42] Hervé Moulin,et al. Fair division and collective welfare , 2003 .
[43] Gagan Goel,et al. Mechanism design for fair division: allocating divisible items without payments , 2012, EC '13.
[44] Tayfun Sönmez,et al. Consistency, monotonicity, and the uniform rule , 1994 .
[45] E. Eisenberg,et al. CONSENSUS OF SUBJECTIVE PROBABILITIES: THE PARI-MUTUEL METHOD, , 1959 .
[46] A. K. Austin,et al. Sharing a Cake , 1982, The Mathematical Gazette.
[47] Simina Brânzei,et al. Nash Social Welfare Approximation for Strategic Agents , 2016, EC.
[48] Toby Walsh,et al. Online Cake Cutting , 2010, ADT.
[49] E. Kalai. Proportional Solutions to Bargaining Situations: Interpersonal Utility Comparisons , 1977 .
[50] E. Kalai,et al. OTHER SOLUTIONS TO NASH'S BARGAINING PROBLEM , 1975 .
[51] V. Vazirani. Algorithmic Game Theory: Combinatorial Algorithms for Market Equilibria , 2007 .
[52] Marco Dall'Aglio,et al. Maximin share and minimax envy in fair-division problems , 2003 .
[53] Shimon Even,et al. A note on cake cutting , 1984, Discret. Appl. Math..
[54] W. Thomson,et al. On the fair division of a heterogeneous commodity , 1992 .
[55] Andreu Mas-Colell,et al. Equilibrium Theory with Possibly Satiated Preferences , 1992 .
[56] Simina Brânzei,et al. An Algorithmic Framework for Strategic Fair Division , 2013, AAAI.
[57] Douglas R. Woodall,et al. Sets on Which Several Measures Agree , 1985 .