Algorithmic Game Theory: 7th International Symposium, SAGT by Ron Lavi PDF

By Ron Lavi

ISBN-10: 3662448025

ISBN-13: 9783662448021

ISBN-10: 3662448033

ISBN-13: 9783662448038

This publication constitutes the refereed lawsuits of the seventh foreign Symposium on Algorithmic online game idea, SAGT 2014, held in Haifa, Israel, in October 2014. The 24 complete papers and five brief papers provided have been rigorously reviewed and chosen from sixty five submissions. They disguise numerous vital points of algorithmic online game idea, reminiscent of matching idea, video game dynamics, video games of coordination, networks and social selection, markets and auctions, rate of anarchy, computational points of video games, mechanism layout and auctions.

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Extra info for Algorithmic Game Theory: 7th International Symposium, SAGT 2014, Haifa, Israel, September 30 – October 2, 2014. Proceedings

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For instances of SMG with asymmetric preferences, there exists a polynomial time algorithm that finds a solution if and only if one exists. We provide two different proofs. 2) employs an adaptation of the classical Gale-Shapley man-proposing algorithm. 3) relies on a polyhedral characterization: we define a polytope that is non-empty if and only if the instance admits a stable matching. We also develop an efficient rounding algorithm for its fractional points. Despite displaying stronger structural properties than SMG, we show that SE remains hard to solve.

K} or a ∈ 1, . . , k2 ∧ i ∈ k2 , . . , k , and 0 otherwise. The optimum solution in this case is obviously k. 28. Taking different values of k or z did not significantly changed the outcome of simulations. 5 Normalized Von Neumann-Morgenstern Preferences and RSD Theorem 3 Random Serial Dictatorship always returns an assignment in which 2 in one-sided matching problems with the expected social welfare is at least 1e ν(O) n normalized von Neumann- Morgenstern preferences, where ν (O) is the maximum social welfare.

From the 62 participants, 17 displayed the following cyclic preference: x was preferred to y, y was preferred to z, and z was preferred to x. In order to better capture such situations there is a need for a model that allows for more general preferences. Addressing this need we propose the Stable Marriage with General Preferences (SMG) problem. As in SM, in an instance of SMG we are given n men, and n women, and the preferences of men are complete total orders over the set of women. The preferences of women, on the other hand, are given in terms of arbitrary binary relations over the men.

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Algorithmic Game Theory: 7th International Symposium, SAGT 2014, Haifa, Israel, September 30 – October 2, 2014. Proceedings by Ron Lavi

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