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ON MODELING GEOMETRIC JOINT SINK MOBILITY WITH DELAY-TOLERANT CLUSTER-LESS WIRELESS SENSOR NETWORKS

机译:用延迟宽容簇的无线传感器网络建模几何关节水槽移动性

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In recent study Moving Sink (MS) in Wireless Sensor Networks (WSNs) appears as a blessing. Because it collects data directly from the nodes and the concept of relay nodes is obsolete in this scheme. There are few challenges to be taken care of, like data delay tolerance and trajectory of MS which is NP-hard. In our proposed scheme, we divide the square field in small squares. Middle point of the partitioned area is the sojourn location of the sink, and nodes around MS are in it transmission range, they send directly the sensed data in a delay-tolerant fashion. Simultaneously two sinks are moving one is inside and having four sojourn locations and other is outer trajectory and have twelve sojourn locations. Introducing joint mobility is enhancing the network life and ultimately throughput. As the MS comes under the NP-hard problem here we convert it into a geometric problem and define it as, Geometric Sink Movement (GSM). Also there is set of linear programming equations supporting the model, and prolonging network life time.
机译:在最近的研究中,无线传感器网络(WSN)中的移动水槽(MS)显示为祝福。因为它直接从节点收集数据,并且中继节点的概念在该方案中已过时。有很少的挑战,如数据延迟公差和MS的轨迹是NP - 硬的。在我们提出的计划中,我们将方形域划分为小方块。分区区域的中间点是水槽的静音位置,并且围绕MS的节点处于IT传输范围内,它们以延迟宽容的方式直接发送所感测的数据。同时两个水槽移动一个位于内部并具有四个静音位置,另一个是外轨迹,并且具有十二个静音位置。引入联合移动性正在提高网络生活和最终吞吐量。由于MS在这里的NP难题下,这里我们将它转​​换为几何问题并将其定义为几何宿慢移动(GSM)。此外,还有一组支持模型的线性编程方程,延长网络寿命。

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