用于最终用户上下文识别的网络协议分析

Muna Kumar Singh, R. Nallaperumal, D P Sudhakar
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引用次数: 0

摘要

服务器端的终端用户上下文识别在日益增长的互联网通信中发挥着重要作用。我们的目标是识别连接在无线网络中的服务器端或发送端终端用户的移动性上下文。缺乏以前的工作和无法获得特定的工具使这项工作具有挑战性。朴素方法包括通量随迁移率的变化趋势和跟踪传输层参数的Pearson相关系数比较。然而,这两种方法都没有对终端用户的移动性进行严格的签名,导致对终端用户移动性的估计缺乏准确性。我们的方法是使用贝叶斯网络对传输层的跟踪参数(使用NS2跟踪参数)进行图形化建模,然后使用Matlab的BNT工具箱学习参数之间的联合概率分布。最后利用图形化模型、从BNT工具箱中学习的参数和Pearson相关系数,以最小的误差估计出最终用户的移动环境。图形化建模跟踪参数之间的未知关系,这是皮尔逊相关系数和贝叶斯工具箱无法实现的,计算参数之间的联合概率分布。将原始数据与图形模型和皮尔逊系数进行比较,给出了最终用户移动性的估计。该方案的主要优点是其鲁棒性,因为图形模型跟踪参数之间的未知关系,Pearson系数跟踪它们之间的相关性,并且随迁移率有相当好的变化。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Network Protocol Analytics For End User Context Identification
End user context identification on the server side can serve an important role in growing internet communication. Our target is to identify the mobility context of the end user on the server or sender side connected in a wireless network. Lack of previous work and unavailability of specific tools makes this work challenging. Naive approach includes, the trend of variation of throughput with mobility and Pearson correlation coefficient comparison of traced transport layer parameters. However both approach does not mark any strict signature for mobility of the end user, leads to lack of accuracy in estimation of mobility of the end user. Our approach is to model the traced parameters (parameters are traced using NS2) of the transport layer graphically using Bayesian Networks, then learn the joint probability distribution between the parameters using BNT toolbox of Matlab. Finally using graphical model, learned parameters from BNT toolbox and Pearson correlation coefficient we estimate the mobility context of end user with minimum error. Graphically modelling tracks the unknown relation between the parameters which is not carried out by Pearson correlation coefficient and Bayesian toolbox calculate the joint probability distribution between the parameters. Comparing the raw data with graphical model and Pearson coefficient gives the estimate of mobility of end user. Major advantage of this solution is its robustness because graphical model tracks the unknown relation between the parameters and Pearson coefficient tracks the correlation between them which has a fairly good variation with mobility.
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