scholarly journals Conditional Mixture Model for Modeling Attributed Dyadic Data

Author(s):  
Loc Nguyen

Dyadic data contains co-occurrences of objects, which is often modeled by finite mixture model which in turn is learned by expectation maximization (EM) algorithm. Objects in traditional dyadic data are identified by names, causing the drawback which is that it is impossible to extract implicit valuable knowledge under objects. In this research, I propose the so-called attributed dyadic data (ADD) in which each object has an informative attribute and each co-occurrence of two objects is associated with a value. ADD is flexible and covers most of structures / forms of dyadic data. Conditional mixture model (CMM), which is a variant of finite mixture model, is applied into learning ADD. Moreover, a significant feature of CMM is that any co-occurrence of two objects is based on some conditional variable. As a result, CMM can predict or estimate co-occurrent values based on regression model, which extends applications of ADD and CMM.

Author(s):  
Loc Nguyen

Dyadic data which is also called co-occurrence data (COD) contains co-occurrences of objects. Searching for statistical models to represent dyadic data is necessary. Fortunately, finite mixture model is a solid statistical model to learn and make inference on dyadic data because mixture model is built smoothly and reliably by expectation maximization (EM) algorithm which is suitable to inherent spareness of dyadic data. This research summarizes mixture models for dyadic data. When each co-occurrence in dyadic data is associated with a value, there are many unaccomplished values because a lot of co-occurrences are inexistent. In this research, these unaccomplished values are estimated as mean (expectation) of random variable given partial probabilistic distributions inside dyadic mixture model.


2020 ◽  
Vol 1 (3) ◽  
pp. 1-16
Author(s):  
Xin Xu ◽  
Yanjie Fu ◽  
Jingyi Wu ◽  
Yuqi Wang ◽  
Zeyu Huang ◽  
...  

2012 ◽  
Vol 49 (3) ◽  
pp. 313-335 ◽  
Author(s):  
Fabio Attorre ◽  
Fabio Francesconi ◽  
Michele De Sanctis ◽  
Marco Alfò ◽  
Francesca Martella ◽  
...  

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