We examine several graph equations involving the center, C(G), af a graph G. The central ratio of G, denoted c(G), is the ratio of jCCG,j to IV(G)(. We show that for any rat%?1 number r. where 0~ r s 1. there is a graph G with c(G) = r. For all such r, we describe a corresponding minimal graph. Grap
β¦ LIBER β¦
The ultracenter and central fringe of a graph
β Scribed by Gary Chartrand; Karen S. Novotny; Steven J. Winters
- Book ID
- 102545283
- Publisher
- John Wiley and Sons
- Year
- 2001
- Tongue
- English
- Weight
- 149 KB
- Volume
- 38
- Category
- Article
- ISSN
- 0028-3045
- DOI
- 10.1002/net.1021
No coin nor oath required. For personal study only.
π SIMILAR VOLUMES
The central ratio of a graph
β
Fred Buckley
π
Article
π
1982
π
Elsevier Science
π
English
β 419 KB
A Directed Graph Approach to Locational
β
George F. Hepner
π
Article
π
2010
π
John Wiley and Sons
π
English
β 524 KB
On the centrality in a graph
β
JUHANI NIEMINEN
π
Article
π
1974
π
John Wiley and Sons
π
English
β 362 KB
Developing metropolitan tourism on the f
β
Robert Maitland; Peter Newman
π
Article
π
2004
π
John Wiley and Sons
π
English
β 72 KB
## Abstract The paper examines the growth of a βnew tourism areaβ in Islington, north London β a locality that lacks a large attraction, acknowledged distinctive heritage and has not been planned as a destination. We review supply side changes and link them to the recent literature on economic and
Notes on the betweenness centrality of a
β
S. Gago; J. HurajovΓ‘; T. Madaras
π
Article
π
2012
π
SP Versita
π
English
β 173 KB
On the centrality in a directed graph
β
U.J. Nieminen
π
Article
π
1973
π
Elsevier Science
π
English
β 470 KB