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Asynchronous resource discovery in peer to peer networks

机译:对等网络中的异步资源发现

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The resource discovery problem arises in the context of peer to peer (P2P) networks, where at any point of time a peer may be placed at or removed from any location over a general purpose network (e.g., an Internet site). A vertex (peer) can communicate with another vertex directly if and only if it knows a certain routing information to that other vertex. Hence, it is critical for peers to convey this routing information to each other. The problem was formalized by Harchol-Balter et al. (1999). The routing information needed for a vertex to reach another peer is that peer's identifier (e.g., IP address). A logical directed edge represents the fact that the peer at the tail of the edge knows the IP address of the one at its head. A number of algorithms were developed by Harchol-Balter et al. for this problem in the model of a synchronous network over a weakly connected directed graph. The best of these algorithms was randomized. Subsequently, a deterministic algorithm for the problem on synchronous networks with improved complexity was presented by Kutten et al. (2001). The current paper extends this deterministic algorithm to the environment of asynchronous networks, maintaining similar complexities (translated to the asynchronous model). These are lower than the complexities that would be needed to synchronize the system. The main technical difficulty in a directed, weakly connected system is to ensure that vertices take consistent steps, even if their knowledge about each other is not symmetric, and even if there is no timeout mechanism (which does exist in synchronous systems) to assist in that.
机译:资源发现问题出现在对等(P2P)网络的环境中,其中在任何时间点,可以将对等体放置在通用网络(例如,因特网站点)上的任何位置或从任何位置移出对等。一个顶点(对等)可以并且仅当它知道到另一个顶点的特定路由信息时才可以与另一个顶点直接通信。因此,对等体之间相互传递此路由信息至关重要。该问题由Harchol-Balter等人正式化。 (1999)。顶点到达另一个对等方所需的路由信息​​是该对等方的标识符(例如IP地址)。逻辑有向边表示以下事实:位于边的尾部的对等方知道其开头的对等方的IP地址。 Harchol-Balter等人开发了许多算法。弱连接的有向图上的同步网络模型中针对此问题的解决方案。这些算法中最好的是随机的。随后,由Kutten等人提出了一种确定性算法,用于解决同步网络中具有改进的复杂性的问题。 (2001)。当前的论文将这种确定性算法扩展到异步网络的环境,并保持相似的复杂性(转换为异步模型)。这些低于同步系统所需的复杂性。有向,弱连接系统中的主要技术难题是,即使顶点彼此之间的知识不对称,也要确保顶点采取一致的步骤,并且即使没有超时机制(在同步系统中也确实存在)来帮助那。

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