Driven by the fast development of Internet of Things (IoT) applications, tremendous data need to be collected by sensors and passed to the servers for further process. As a promising solution, the mobile crowd sensing (MCS) enables controllable sensing and transmission processes for multiple types of data in a single device. To achieve the energy efficient MCS, the data sensing and transmission over a long-term time duration should be designed accounting for the differentiated requirements of IoT tasks including data size and delay tolerance. The said design is achieved by jointly optimizing the sensing and transmission rates, which leads to a complex optimization problem due to the restraining relationship between the controlling variables as well as the existence of busy time interval during which no data can be sensed. To deal with such problem, a vital concept namely height is introduced, based on which the classical string-pulling algorithms can be applied for obtaining the corresponding optimal sensing and transmission rates. Therefore, the original rates optimization problem can be converted to a searching problem for the optimal height. Based on the property of the objective function, the upper and lower bounds of the area where the optimal height lies in are derived. The whole searching area is further divided into a series of sub-areas due to the format change of the objective function with the varying heights. Finally, the optimal height in each sub-area is obtained based on the convexity of the objective function and the global optimal height is further determined by comparing the local optimums. The above solving approach is further extended for the case with limited data buffer capacity of the server. Simulations are conducted to evaluate the performance of the proposed design.
翻译:在快速开发Tings(IoT)应用互联网的驱动下,需要通过传感器收集大量数据,并将大量数据传送到服务器,以进一步推进进程。作为一种有希望的解决办法,移动人群感应(MCS)能够对单一设备中多种类型的数据进行可控的感测和传输过程。为了实现节能的 MCS,应设计长期数据感应和传输,以顾及IoT任务的不同要求,包括数据大小和延迟容忍度。上述设计是通过联合优化感应和传输率来实现的,这导致复杂的优化问题,因为控制变量之间的限制关系以及存在无法感知数据的繁忙时间间隔。为了应对这一问题,引入了一个重要的概念,即高度,据此可以应用典型的弦拉动算法,以获得相应的最佳感测率和传输率。因此,原速率优化问题可以转化为寻找最佳高度的问题。根据目标功能的属性,在最优高度处的区域的上下层和下层区域中,最优度的比值在最佳比值期间,整个搜索区域在最佳水平上,以最优的区位函数将进一步进行。在最优水平上,以最优的区间间平平平平区域计算,以最优的频率计算,以最优的平地平地平位函数在最高级的高度进行。