Extending partial tournaments

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Extending partial tournaments

Let A be a (0, 1, ∗)-matrix with main diagonal all 0’s and such that if ai,j = 1 or ∗ then aj,i = ∗ or 0. Underwhat conditions on the row sums, and or column sums, of A is it possible to change the ∗’s to 0’s or 1’s and obtain a tournament matrix (the adjacency matrix of a tournament) with a specified score sequence? We answer this question in the case of regular and nearly regular tournaments....

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Minimal extending sets in tournaments

In 2011, Brandt proposed a new tournament solution called the minimal extending set (ME). It was conjectured that ME satisfies a large number of desirable properties. In this paper, we non-constructively show that ME fails to satisfy most of these properties. However, no concrete examples of these violations are known and it appears that ME satisfies these properties for all practical purposes....

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Possible and necessary winners of partial tournaments

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Landau's and Rado's Theorems and Partial Tournaments

Using Rado’s theorem for the existence of an independent transversal of family of subsets of a set on which a matroid is defined, we give a proof of Landau’s theorem for the existence of a tournament with a prescribed degree sequence. A similar approach is used to determine when a partial tournament can be extended to a tournament with a prescribed degree sequence. Mathematics Subject Classific...

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ژورنال

عنوان ژورنال: Mathematical and Computer Modelling

سال: 2009

ISSN: 0895-7177

DOI: 10.1016/j.mcm.2008.12.015