首页> 外文会议>2011 International Conference on Advances in Social Networks Analysis and Mining >Rank Prediction in Graphs with Locally Weighted Polynomial Regression and EM of Polynomial Mixture Models
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Rank Prediction in Graphs with Locally Weighted Polynomial Regression and EM of Polynomial Mixture Models

机译:具有局部加权多项式回归和多项式混合模型的EM的图的秩预测

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In this paper we describe a learning framework enabling ranking predictions for graph nodes based solely on individual local historical data. The two learning algorithms capitalize on the multi feature vectors of nodes in graphs that evolve in time. In the first case we use weighted polynomial regression (LWPR) while in the second we consider the Expectation Maximization (EM) algorithm to fit a mixture of polynomial regression models. The first method uses separate weighted polynomial regression models for each web page, while the second algorithm capitalizes on group behavior, thus taking advantage of the possible interdependence between web pages. The prediction quality is quantified as the similarity between the predicted and the actual rankings and compared to alternative baseline predictor. We performed extensive experiments on a real world data set (the Wikipedia graph). The results are very encouraging.
机译:在本文中,我们描述了一种仅基于单个本地历史数据就可以对图节点进行排名预测的学习框架。两种学习算法都利用了随时间变化的图中节点的多特征向量。在第一种情况下,我们使用加权多项式回归(LWPR),而在第二种情况下,我们考虑使用期望最大化(EM)算法来拟合多项式回归模型的混合。第一种方法为每个网页使用单独的加权多项式回归模型,而第二种算法则利用群组行为,从而利用了网页之间可能的相互依赖性。将预测质量量化为预测排名与实际排名之间的相似度,并将其与替代基线预测因子进行比较。我们对现实世界的数据集(维基百科图)进行了广泛的实验。结果非常令人鼓舞。

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