Per-stream loss behavior of ∑MAP/M/1/K queuing system with a random early detection mechanism

Throughput of DS‐CDMA/unslotted ALOHA radio networks with Markovian arrival processes

“…All previous works have used the PAP in their throughput analysis of DS‐CDMA/ unslotted ALOHA radio networks. In this paper, we assume the more general MAP instead to account for the correlation of interarrival times in today's multimedia traffic and Internet traffic .…”

“…All previous works [3][4][5][6][7][8][9] have used the PAP in their throughput analysis of DS-CDMA/ unslotted ALOHA radio networks. In this paper, we assume the more general MAP instead to account for the correlation of interarrival times in today's multimedia traffic [14,15] and Internet traffic [16,17]. The underlying Markovian structure for the packet generation has (M C 1)-phases with the infinitesimal generator D and the rate matrix D 1 .…”

“…We are the first to provide a throughput analysis of the DS‐CDMA/unslotted ALOHA radio network with a more general Markovian arrival process (MAP) ,which still encompasses the PAP as a special case. The motivation for using MAP is because it can represent time correlation in arrival streams (whereas PAP cannot), as is commonly observed in multimedia traffic , Internet traffic , and ATM traffic . Therefore, we are motivated to analyze the throughput of the DS‐CDMA/unslotted ALOHA radio network using a MAP/M/∞ queuing model.…”

An information-theoretic characterization of weighted α-proportional fairness in network resource allocation

“…After these fairness concepts were proposed, a number of studies examined their applications and extensions, and evaluated them. For example, the performance of static/dynamic or packet/flow levels in various network models has been extensively evaluated [18,14,5,7,1,27,6,8,29,24,10,[34][35][36][37][38].…”