The growing popularity of mobile devices in our daily life demands higher throughput of wireless networks. The new communication standard 802.11n has significantly improved throughput because of the use of advanced technologies such as the multiple-input multiple-output communication technique. Because mobile devices are usually battery-operated, power efficiency is critical; on the other hand, delay performance can be improved by transmitting at high power. To address the conflicting requirement of power saving and small delay, power scheduling is needed. In the past, many approaches to power scheduling have been proposed for real-time applications, but few of them have considered complicated modes of channel state information(CSI) in multiple-input multiple-output. In this paper, we study this and classify the CSI into four types, namely, constant, slow fading, fast fading, and unknown. For known CSI, we propose an optimal algorithm for power scheduling. For unknown CSI, we propose an approximate algorithm based on some heuristics. To improve resource utilization, a stochastic delay-bound method is proposed for fast-fading condition. Simulation results demonstrate that the performance achieved by the optimal and heuristic algorithms agrees well with the analysis.
Sensor networks are deployed in many fields for its availability and timeliness to capture significant information. It is very important to provide a guaranteed delay for some timesensitive applications. Unfortunately, many previous work focus on routing strategy or energy management, and these related results bring longer delay to sensor networks. Actually, the theoretical bound is significant for sensor network deployment. Some articles have concerned the delay bound of aggregating flows, but all of these methods only provide some deterministic results, which is not consistent with the reality that the sensor node generates signal randomly and wireless links could undergo stochastic changes. In this paper, an aggregation output property in sensor networks with sink-tree structure is derived from stochastic network calculus theory. Based on this property, a stochastic delay bound of aggregation flows is obtained. Compared with the result in deterministic network calculus, the new bound is very tight and more applicable. A brief conclusion and the future work are also introduced in the last section.
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