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A Formal Characterization of Uniform Peer Sampling Based on View Shuffling

机译:基于视图改组的统一对等抽样的形式化表征

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Consider a group of peers, an ideal random peer sampling service should return a peer, which is an unbiased independent random sample of the group. This paper focuses on peer sampling service based on view shuffling (aka gossip-based peer sampling), where each peer is equipped with a local view of size c. This view should correspond to a uniform random sample of size c of the whole system in order to implement correctly a uniform peer sampling service. To this aim, pairs of peers regularly and continuously swap a part of their local views (shuffling operation). The paper provides a proof that (i) starting from any non-uniform distribution of peers in the peers' local views, after a sequence of pairwise shuffle operations, each local view eventually represents a uniform sample of size c and (ii) once previous property holds, any successive sequence of shuffle operations does not modify this uniformity property. This paper also presents some numerical results concerning the speed of convergence to uniform samples of the local views.
机译:考虑一组对等体,理想的随机对等体采样服务应返回一个对等体,这是该组的无偏独立随机样本。本文着重于基于视图改组(又称基于八卦的对等采样)的对等采样服务,其中每个对等都配备了大小为c的本地视图。该视图应对应于整个系统大小为c的统一随机样本,以便正确实现统一的对等采样服务。为此目的,成对的对等体定期且连续地交换其局部视图的一部分(改组操作)。本文提供了一个证明:(i)从对等体的本地视图中对等体的任何不均匀分布开始,经过一系列成对的随机操作,每个本地视图最终代表大小为c的统一样本,并且(ii)属性保持不变,任何连续的随机操作序列都不会修改此均匀性属性。本文还提出了一些关于收敛到局部视图统一样本的速度的数值结果。

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