An Investigation into Node Strength Connectivity Correlation  

An Investigation into Node Strength Connectivity Correlation

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作  者:石建军 王永利 何大韧 

机构地区:[1]College of Physics Science and Technology, Yangzhou University, Yangzhou 225002

出  处:《Chinese Physics Letters》2009年第7期384-387,共4页中国物理快报(英文版)

基  金:Supported by the National Natural Science Foundation of China under Grant Nos 10635040 and 70671089.

摘  要:We propose investigating the node strength connectivity correlation by a resource-allocation method and the traditional multiple edge method, respectively. A rough analysis suggests that the resource-allocation node strength connectivity correlation is always negative, which is different from the connectivity correlation of the traditional multiple edge node strength (it can show either positive, negative or no correlation). As examples, empirical investigation results for two rea/ world cooperation-competition networks (the 2004 Athens Olympic Games network and the mixed drink network) are presented. We believe that the resource-allocation node strength connectivity correlation can serve as a description of the relative crackajack distribution, which is a complementarity of the traditional multiple edge one.We propose investigating the node strength connectivity correlation by a resource-allocation method and the traditional multiple edge method, respectively. A rough analysis suggests that the resource-allocation node strength connectivity correlation is always negative, which is different from the connectivity correlation of the traditional multiple edge node strength (it can show either positive, negative or no correlation). As examples, empirical investigation results for two rea/ world cooperation-competition networks (the 2004 Athens Olympic Games network and the mixed drink network) are presented. We believe that the resource-allocation node strength connectivity correlation can serve as a description of the relative crackajack distribution, which is a complementarity of the traditional multiple edge one.

关 键 词:Statistical physics and nonlinear systems 

分 类 号:TG454[金属学及工艺—焊接] G633.62[文化科学—教育学]

 

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