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On the Capacity Bounds for Bumblebee-Inspired Connected Vehicle Networks via Queuing Theory

机译:通过排队理论对大黄蜂启发的车辆网络的容量界限

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The bumblebee has recently been proposed as a model to optimize channel allocation in connected vehicle networks where the quality of each channel varies unpredictably over time and space. A fundamental mathematical challenge that must be overcome before implementing the bumblebee model is determining the theoretical upper bound of spectrum optimization that can be achieved under such stochastic channel conditions. In this paper, we leverage the concept of queuing theory in order to conduct the performance bound analysis of bumblebee-inspired distributed optimization operation in vehicle-to-vehicle (V2V) environments. We initially established the maximum switching costs associated with urban and highway environment, and then used GEMV2and SUMO to compute the performance bounds for several metrics in a time-variant urban environment, including Pm(the probability of all channels being busy) and mean response time. We discuss the implications of these results for future development of bumblebee-inspired vehicular communication systems.
机译:最近已经提出了大黄蜂作为一种模型,以优化连接的车辆网络中的信道分配,其中每个信道的质量因时间和空间而异。在实施大黄蜂模型之前必须克服的基本数学挑战是确定在这种随机信道条件下可以实现的频谱优化的理论上限。在本文中,我们利用排队理论的概念,以便在车辆到车辆(V2V)环境中对大黄蜂启发的分布式优化操作进行性能结合分析。我们初始建立了与城市和公路环境相关的最大交换成本,然后使用GEMV 2 和Sumo在包括P的时间变量城市环境中计算几个度量的绩效界限,包括P. m (所有渠道繁忙的概率)和平均响应时间。我们讨论了这些成果的影响,以便未来发展大黄蜂启发的车辆通信系统。

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