On envy-free cake division

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On Envy-Free Cake Division

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Two-player envy-free multi-cake division

We introduce a generalized cake-cutting problem in which we seek to divide multiple cakes so that two players may get their most-preferred piece selections: a choice of one piece from each cake, allowing for the possibility of linked preferences over the cakes. For two players, we show that disjoint envy-free piece selections may not exist for two cakes cut into two pieces each, and they may no...

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Optimal Envy-Free Cake Cutting

We consider the problem of fairly dividing a heterogeneous divisible good among agents with different preferences. Previous work has shown that envy-free allocations, i.e., where each agent prefers its own allocation to any other, may not be efficient, in the sense of maximizing the total value of the agents. Our goal is to pinpoint the most efficient allocations among all envy-free allocations...

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Envy-Free Cake-Cutting in Two Dimensions

We consider the problem of fair division of a two dimensional heterogeneous good among several agents. Applications include division of land as well as ad space in print and electronic media. Classical cake cutting protocols either consider a one-dimensional resource, or allocate each agent several disconnected pieces. In practice, however, the two dimensional shape of the allotted piece is of ...

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Envy-Free Cake-Cutting among Families

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ژورنال

عنوان ژورنال: Journal of Combinatorial Theory, Series A

سال: 1995

ISSN: 0097-3165

DOI: 10.1016/0097-3165(95)90088-8