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Polylogarithmic Private Approximations and Efficient Matching

机译:多对数私有逼近和高效匹配

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In [12] a private approximation of a function f is defined to be another function F that approximates f in the usual sense, but does not reveal any information about x other than what can be deduced from f(x). We give the first two-party private approximation of the l_2 distance with polylogarithmic communication. This, in particular, resolves the main open question of [12]. We then look at the private near neighbor problem in which Alice has a query point in {0, 1}~d and Bob a set of n points in {0, 1}~d, and Alice should privately learn the point closest to her query. We improve upon existing protocols, resolving open questions of [13, 10]. Then, we relax the problem by defining the private approximate near neighbor problem, which requires introducing a notion of secure computation of approximations for functions that return sets of points rather than values. For this problem we give several protocols with sublinear communication.
机译:在[12]中,将函数f的私有近似定义为另一个函数F,该函数在通常意义上近似于f,但是除了可以从f(x)推论得出的信息外,不透露任何有关x的信息。我们通过多对数通信给出l_2距离的第一个两方私有近似。尤其是,这解决了[12]的主要开放性问题。然后,我们看一下私有近邻问题,其中Alice在{0,1}〜d中有一个查询点,而Bob在{0,1}〜d中有n个点,而Alice应该私下学习离她最近的点。查询。我们对现有协议进行了改进,解决了[13,10]的未解决问题。然后,我们通过定义私有近似近邻问题来放松该问题,这需要为返回点集而不是值的函数引入近似值的安全计算概念。对于这个问题,我们给出了一些带有亚线性通信的协议。

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