具有相互作用TCP流网络的稳定性
Stability Properties of Networks with Interacting TCP Flows
摘要：
分析了网络中几类永久连接相互作用的马尔可夫模型的平衡分布。它是由格雷厄姆和罗伯特提出的。对于该模型，每个连接具有自适应行为，因为其沿其路由的传输速率取决于其路由上的节点的拥塞程度。它已被证明，不变的分布是由一个有限维空间中的不动点方程的解决方案。本文研究了这类不动点方程的几个例子。研究的拓扑结构是环，树和线性网络，通过节点的路由的各种设置。
英文摘要：
The equilibrium distributions of a Markovian model describing the interaction of several classes of permanent connections in a network are analyzed. It has been introduced by Graham and Robert. For this model each of the connections has a self-adaptive behavior in that its transmission rate along its route depends on the level of congestion of the nodes on its route. It has been shown that the invariant distributions are determined by the solutions of a fixed point equation in a finite dimensional space. In this paper, several examples of these fixed point equations are studied. The topologies investigated are rings, trees and a linear network, with various sets of routes through the nodes.
机构、总结、中文摘要均由AI分析而来，可能存在错误，请以论文正文为准。
