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Stochastic Models for Tabbed Browsing

机译:选项卡式浏览的随机模型

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摘要

We present a model of tabbed browsing that represents a hybrid between a Markov process capturing the graph of hyperlinks, and a branching process capturing the birth and death of tabs. We present a mathematical criterion to characterize whether the process has a steady state independent of initial conditions, and we show how to characterize the limiting behavior in both cases. We perform a series of experiments to compare our tabbed browsing model with pagerank, and show that tabbed browsing is able to explain 15-25% of the deviation between actual measured browsing behavior and the behavior predicted by the simple pagerank model. We find this to be a surprising result, as the tabbed browsing model does not make use of any notion of site popularity, but simply captures deviations in user likelihood to open and close tabs from a particular node in the graph.
机译:我们提出了选项卡式浏览的模型,该模型代表了捕获超链接图的Markov过程与捕获选项卡的生与死的分支过程之间的混合体。我们提出了一个数学准则来表征过程是否具有独立于初始条件的稳态,并且我们展示了如何表征两种情况下的极限行为。我们进行了一系列实验,将我们的选项卡式浏览模型与Pagerank进行了比较,并显示了选项卡式浏览能够解释实际测得的浏览行为与简单PageRank模型所预测的行为之间的15%至25%的偏差。我们发现这是一个令人惊讶的结果,因为选项卡式浏览模型没有利用任何站点受欢迎程度的概念,而只是捕获了用户打开或关闭图形中特定节点的选项卡的可能性的偏差。

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