Art

J-GLOBAL ID：201002299562943496   Reference number：10A0858214

Measures to Represent the Properties of Nodes in a Directed Graph

有向グラフにおけるノードの性質を表現する手段

Author (3)： HOFUKU Ichiro (Tokyo Metropolitan Coll. of Industrial Technol., Higashi-Ooi, JPN) ,  YOKOI Takeru (Tokyo Metropolitan Coll. of Industrial Technol., Higashi-Ooi, JPN) ,  OSHIMA Kunio (Tokyo Univ. Sci., Shimokiyoku, JPN)
Material： Information (Koganei)
Volume： 13  Issue： 3(A)  Page： 537-549  Publication year： May. 2010 
JST Material Number： L7416A  ISSN： 1343-4500  Document type： Article
Article type： 原著論文  Country of issue： Japan (JPN)  Language： ENGLISH (EN)

Thesaurus term： *directed graph ,  *algorithm ,  nodal point ,  representation ,  indexing(computer) ,  dimensionless number ,  order(sequence) ,  graph theory ,  theorem
Semi thesaurus term： *PageRank ,  Perron-Frobenius定理 ,  degree

JST classification (2)： Basics of graph theory  (IA02020S) ,  Theory of computation  (JB02000A)

Reference (6)：

• Amy, N. L. and Carl, D. M., A Survey of Eigenvector Methods for Web Information Retrieval, SIAM Review, Vol.47, No.1, 2005, pp. 135-161.
• Berman, A. and Plemmons, R. J., Nonnegtive Matrices in the Mathematical Science, Academic Press, New York, 1979.
• Hofuku, I. and Oshima, K., Rankings Schemes for Various Aspects Based on Perron Frobenius Theorem, INFORMATION, Vol.9, No.1, 2006, pp. 37-52.
• Lancaster, P. and Tismenetsky, M., The Theory of Matrices, Academic Press, New York, 1985.
• Ortega, J. M., Numerical Analysis A Second Course, SIAM, Philadelphia, 1990.

Terms in the title (4)： 有向グラフ ,  ノード ,  性質 ,  表現