考虑了一个具有中度正则变化服务时间的G/G/1模型.假设Q(t)是排队长度,则在忙期[0,l]上,Q(t)下方所扫过的面积也具有中度正则变化的性质.
A G/G/1 queue with intermediately regularly varying service time is considered.Assume that Q(t) is the queue length,during the busy period[0,l],the area swept under Q(t) is proved to have an intermediately regularly varying tail.