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arXiv 1202.0784cs.NI
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具有不同延迟敏感度的无线系统中的联合编码和调度优化

Joint Coding and Scheduling Optimization in Wireless Systems with Varying Delay Sensitivities

Weifei Zeng, Chris T. K. Ng, Muriel Medard

摘要:

吞吐量和每包延迟可以提出强的权衡,是重要的延迟敏感的applications.We调查这样的权衡使用随机线性网络编码方案的一个或多个接收器在单跳无线数据包擦除广播信道的情况下。我们捕捉不同类型的网络应用程序的延迟敏感性,使用一类基于数据包到达时间的范数的延迟度量。利用这些时延度量,我们建立了一个统一的框架来描述应用的速率和时延要求,并优化系统参数。在单接收机的情况下,我们证明了平均数据包延迟之间的权衡,我们认为作为吞吐量的倒数,和最大有序的到达间隔延迟的各种系统参数。对于一个单一的广播信道与多个接收机具有不同的延迟约束和反馈延迟,我们共同优化的编码参数和时分调度参数的发射机。我们制定的优化问题作为一个广义几何规划(GGP)。该方法允许发射机自适应地调整编码和调度参数,以在不同的延迟约束下有效地分配网络资源。在接收器由多个非干扰无线广播信道服务的情况下,相同的优化问题被公式化为符号规划,其通常是NP难的。我们提供的近似方法,使用连续制定的几何规划,并显示近似的收敛性。

英文摘要:

Throughput and per-packet delay can present strong trade-offs that are important in the cases of delay sensitive applications.We investigate such trade-offs using a random linear network coding scheme for one or more receivers in single hop wireless packet erasure broadcast channels. We capture the delay sensitivities across different types of network applications using a class of delay metrics based on the norms of packet arrival times. With these delay metrics, we establish a unified framework to characterize the rate and delay requirements of applications and optimize system parameters. In the single receiver case, we demonstrate the trade-off between average packet delay, which we view as the inverse of throughput, and maximum ordered inter-arrival delay for various system parameters. For a single broadcast channel with multiple receivers having different delay constraints and feedback delays, we jointly optimize the coding parameters and time-division scheduling parameters at the transmitters. We formulate the optimization problem as a Generalized Geometric Program (GGP). This approach allows the transmitters to adjust adaptively the coding and scheduling parameters for efficient allocation of network resources under varying delay constraints. In the case where the receivers are served by multiple non-interfering wireless broadcast channels, the same optimization problem is formulated as a Signomial Program, which is NP-hard in general. We provide approximation methods using successive formulation of geometric programs and show the convergence of approximations.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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