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The weighted complete intersection theorem

机译:加权完全交叉定理

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The seminal complete intersection theorem of Ahlswede and Khachatrian gives the maximum cardinality of a k-uniform t-intersecting family on n points, and describes all optimal families for t >= 2. We extend this theorem to the weighted setting, in which we consider unconstrained families on n points with respect to the measure mu(p), given by mu(p)(A) = p(|A|) (1 - p)(n-|A|). Our theorem gives the maximum pt, measure of a t-intersecting family on n points, and describes all optimal families for t >= 2. (C) 2017 Elsevier Inc. All rights reserved.
机译:Ahlswede和Khachatrian的开创性交叉定理,给出了N点的最大基数,并描述了T> = 2的所有最佳系列。我们将此定理扩展到加权设置,我们考虑 对测量Mu(P)的N点上的无约束家庭,由Mu(P)(a)= p(| a |)(1 - p)(n- |)给出。 我们的定理给出了n个点的最大PT,测量T-交叉的家庭,并描述了T> = 2.(c)2017年Elsevier Inc.保留的所有权利。

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