DocumentCode :
2294543
Title :
Using Laplacian Spectra to Analyze Project Based Services
Author :
Yang, Yi ; Fang, Zhi-Cong ; Yang, Yan ; Cai, Hong
Author_Institution :
Beijing Throughout Technol. Dev. Co. Ltd., Beijing
fYear :
2008
fDate :
6-11 July 2008
Firstpage :
19
Lastpage :
20
Abstract :
In this paper, we use Laplacian spectral analysis to study the characteristics of complex service project networks by observing their marked signatures in the Laplacian eigenvalues and eigenvectors. Based on that, we also depict other representations of the complexity of those project complex networks including inverse participation ratio (IPR), degree expectation value (DEV). Compared with using adjacency matrix or coupling matrix only, we find that those extended spectral analysis methods do provide interesting features like lens to observe the intrinsic properties of the complex network representing the organizational structure of project based services.
Keywords :
Laplace equations; computational complexity; eigenvalues and eigenfunctions; graph theory; spectral analysis; Laplacian eigenvalues and eigenvectors; Laplacian spectral analysis; adjacency matrix; coupling matrix; degree expectation value; inverse participation ratio; organizational structure; project based services; Complex networks; Educational institutions; Eigenvalues and eigenfunctions; Intellectual property; Laboratories; Laplace equations; Shape; Sparse matrices; Spectral analysis; Symmetric matrices;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Services - Part I, 2008. IEEE Congress on
Conference_Location :
Honolulu, HI
Print_ISBN :
978-0-7695-3286-8
Type :
conf
DOI :
10.1109/SERVICES-1.2008.100
Filename :
4578287
Link To Document :
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