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Generalized Two-Hop Relay for Flexible Delay Control in MANETs

机译:MANET中用于灵活延迟控制的通用两跳中继

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摘要

The available two-hop relay protocols with out-of-order or strictly in-order reception cannot provide a flexible control for the packet delivery delay, which may significantly limit their applications to the future mobile ad hoc networks (MANETs) with different delay requirements. This paper extends the conventional two-hop relay and proposes a general group-based two-hop relay algorithm with packet redundancy. In such an algorithm with packet redundancy limit $f$ and group size $g$ (2HR-$(f,g)$ for short), each packet is delivered to at most $f$ distinct relay nodes and can be accepted by its destination if it is a fresh packet to the destination and also it is among $g$ packets of the group the destination is currently requesting. The 2HR- $(f,g)$ covers the available two-hop relay protocols as special cases, like the in-order reception ones $(fgeq 1,g=1)$, the out-of-order reception ones with redundancy $(f>1,g=infty)$ , or without redundancy $(f=1,g=infty)$ . A Markov chain-based theoretical framework is further developed to analyze how the mean value and variance of packet delivery delay vary with the parameters $f$ and $g$ , where the important medium contention, interference, and traffic contention issues are carefully incorporated into - he analysis. Extensive simulation and theoretical results are provided to illustrate the performance of the 2HR-$(f,g)$ algorithm and the corresponding theoretical framework, which indicate that the theoretical framework is efficient in delay analysis and the new 2HR-$(f,g)$ algorithm actually enables both the mean value and variance of packet delivery delay to be flexibly controlled in a large region.
机译:具有乱序或严格按顺序接收的可用两跳中继协议不能为分组传递延迟提供灵活的控制,这可能会极大地限制其应用到具有不同延迟要求的未来移动自组织网络(MANET) 。本文扩展了传统的两跳中继,并提出了一种通用的基于分组的具有分组冗余的两跳中继算法。在这样一种算法中,数据包冗余限制为$ f $,组大小为$ g $(简称2HR-$(f,g)$),每个数据包最多传递到$ f $个不同的中继节点,并且可以被其接收目标,如果它是到达目标的新数据包,并且也是目标当前正在请求的组的$ g $数据包之内。 2HR- $(f,g)$涵盖了特殊情况下可用的两跳中继协议,例如有序接收协议$(fgeq 1,g = 1)$,无序接收协议具有冗余$(f> 1,g = infty)$,或无冗余$(f = 1,g = infty)$。进一步发展了一个基于马尔可夫链的理论框架,以分析数据包传送延迟的平均值和方差如何随参数$ f $和$ g $的变化而变化,其中将重要的媒体争用,干扰和流量争用问题仔细考虑在内-他分析。提供了大量的仿真和理论结果来说明2HR-$(f,g)$算法的性能以及相应的理论框架,这表明该理论框架在延迟分析和新的2HR-$(f,g )$算法实际上使数据包传送延迟的平均值和方差都可以在大范围内灵活控制。

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