Smallest graphs with distinct singleton centers

Type of Publication: Journal article
URI (citable link): http://nbn-resolving.de/urn:nbn:de:bsz:352-0-277862
Author: Brandes, Ulrik; Hildenbrand, Jan
Year of publication: 2014
Published in: Network Science ; 2 (2014), 3. - pp. 416-418. - ISSN 2050-1242. - eISSN 2050-1250
DOI (citable link): https://dx.doi.org/10.1017/nws.2014.25
Summary:
An incredible number of centrality indices has been proposed to date (Todeschini & Consonni, 2009). Four of them, however, can be considered prototypical because they operationalize distinct concepts of centrality and together cover the bulk of analyses and empirical uses: degree, closeness, betweenness, and eigenvector centrality.
Subject (DDC): 004 Computer Science
Link to License: In Copyright
Bibliography of Konstanz: Yes
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BRANDES, Ulrik, Jan HILDENBRAND, 2014. Smallest graphs with distinct singleton centers. In: Network Science. 2(3), pp. 416-418. ISSN 2050-1242. eISSN 2050-1250. Available under: doi: 10.1017/nws.2014.25

@article{Brandes2014Small-30373, title={Smallest graphs with distinct singleton centers}, year={2014}, doi={10.1017/nws.2014.25}, number={3}, volume={2}, issn={2050-1242}, journal={Network Science}, pages={416--418}, author={Brandes, Ulrik and Hildenbrand, Jan} }

terms-of-use Hildenbrand, Jan Brandes, Ulrik 2015-03-18T09:28:51Z eng An incredible number of centrality indices has been proposed to date (Todeschini & Consonni, 2009). Four of them, however, can be considered prototypical because they operationalize distinct concepts of centrality and together cover the bulk of analyses and empirical uses: degree, closeness, betweenness, and eigenvector centrality. Hildenbrand, Jan 2014 Smallest graphs with distinct singleton centers Brandes, Ulrik 2015-03-18T09:28:51Z

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