避免计算机网络拥塞的一种方法

S. Starks, P. Narasimhamurthy
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引用次数: 0

摘要

动态调优通信网络参数对于提高网络性能和防止网络拥塞具有重要意义。所有参数都可以调优,包括数据包的大小、重传超时(即等待确认的时间)等。调优通常是通过对这些参数的电流值应用一些预定义的线性变换来完成的:例如,添加一个常数,减去一个常数或将电流值乘以一个常数。然而,即使仔细选择了这些线性变换,我们仍然会遇到一些拥塞问题。为了避免这一困难,Van Jacobson(1988)提出使用非线性变换(即一组特定的分数线性变换)。他的仿真结果表明,这种新的调优算法确实运行良好。然而,结果的行为有时仍然是高度不稳定的。有系统操作员可以完美地调整网络,但我们不能24小时使用他们。因此,有必要将它们避免拥堵的能力正式化。由于这些个体往往不能用精确的数学术语来解释他们的知识,我们已经被引导使用模糊控制技术将他们的语言转化为有效的控制策略。因此,我们得到了一种比分数线性方法更好的拥塞控制技术。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
An approach to avoid congestion in computer networks
It is important to dynamically tune communication network parameters in order to improve the performance of the network and to prevent congestion. All parameters can be tuned, including the size of a packet, the retransmission timeout (i.e. the amount of time to wait for an acknowledgement), etc. Tuning is usually done by applying some predefined linear transformation to the current values of these parameters: e.g., add a constant, subtract a constant or multiply the current values by a constant. However, even the careful choice of these linear transformations still leaves us with some congestion problems. As an attempt to avoid this difficulty Van Jacobson (1988) proposed to use nonlinear transformations (namely, a specific family of fractionally linear ones). His simulation results showed that this new tuning algorithm really worked well. However, the resulting behavior is still sometimes highly unstable. There exists system operators who can tune the network perfectly, but we cannot use them 24 hours a day. It is therefore necessary to formalize their ability to avoid congestion. Since these individuals often cannot explain their knowledge in precise mathematical terms, we have been led to use fuzzy control technique to transform their words into an efficient control strategy. As a result, we get a congestion control technique that is much better than the fractional linear approach.
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