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Oblivious Gradient Clock Synchronization

机译:遗忘梯度时钟同步

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We study the gradient clock synchronization (GCS) problem, in which the worst-case clock skew between neighboring nodes has to be minimized. In particular, we consider oblivious clock synchronization algorithms which base their decision on how to adapt the clock solely on the most accurate timing information received from each neighbor. For several intuitive clock synchronization algorithms, which attempt to minimize the skew at all times, we show that the clock skew between neighboring nodes can be significantly larger than the proven lower bound of Ω((log D)/(log log D)) ,where D denotes the diameter of the network. All of these natural algorithms belong to the class of oblivious clock synchronization algorithms. Additionally, we present an oblivious algorithm with a worst-case skew of O(d + D~(1/2)) between any two nodes at distance d.
机译:我们研究了梯度时钟同步(GCS)问题,其中必须最小化相邻节点之间的最坏情况时钟偏斜。特别是,我们考虑了遗忘的时钟同步算法,这些算法的决策基于如何仅根据从每个邻居接收到的最准确的时序信息来调整时钟。对于试图始终将偏斜最小化的几种直观的时钟同步算法,我们证明了相邻节点之间的偏斜时钟可能大大大于Ω((log D)/(log log D))的已证明下限。其中D表示网络的直径。所有这些自然算法都属于遗忘时钟同步算法。此外,我们提出了一种遗忘算法,该算法在距离d处的任意两个节点之间具有O(d + D〜(1/2))的最坏情况时滞。

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