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Geodesic diameter of sets defined by few quadratic equations and inequalities

机译:由几个二次方程和不等式定义的集合的测地线直径

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摘要

We prove a bound for the geodesic diameter of a subset of the unit ball in ? ~n described by a fixed number of quadratic equations and inequalities, which is polynomial in n, whereas the known bound for general degree is exponential in n. Our proof uses methods borrowed from D'Acunto and Kurdyka (to deal with the geodesic diameter) and from Barvinok (to take advantage of the quadratic nature).
机译:我们证明了单位球的子集的测地线直径的界线? 〜n由固定数量的二次方程和不等式描述,在n中是多项式,而广义度的已知界在n中是指数。我们的证明使用从D'Acunto和Kurdyka(以处理测地线直径)和从Barvinok(以利用二次性质)中借用的方法。

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