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Keywords:
radius of graph; radius-invariant graphs
Summary:

References:
[1] Buckley, F., Harary, F.: Distance in Graphs. Addison-Wesley, Redwood City, 1990.
[2] Buckley, F., Itagi K. M., Walikar, H. B.: Radius-edge-invariant and diameter-edge-invariant graphs. Discrete Math. 272 (2003), 119–126. MR 2019205
[3] Buckley, F., Lewinter, M.: Graphs with all diametral paths through distant central nodes. Math. Comput. Modelling 17 (1990), 35–41. MR 1236507
[4] Dutton, R. D., Medidi, S. R., Brigham, R. C.: Changing and unchanging of the radius of graph. Linear Algebra Appl. 217 (1995), 67–82. MR 1322543
[5] Frucht, R., Harary, F.: On the corona of two graphs. Aequationes Math. 4 (1970), 322–325. MR 0281659
[6] Gliviak, F.: On radially extremal graphs and digraphs, a survey. Math. Bohem. 125 (2000), 215–225. MR 1768809 | Zbl 0963.05072
[7] Graham, N., Harary, F.: Changing and unchanging the diameter of a hypercube. Discrete Appl. Math. 37/38 (1992), 265–274. MR 1176857
[8] Harary, F.: Changing and unchanging invariants for graphs. Bull. Malaysian Math. Soc. 5 (1982), 73–78. MR 0700121 | Zbl 0512.05035
[9] Vizing, V. G.: The number of edges in a graph of given radius. Dokl. Akad. Nauk 173 (1967), 1245–1246. (Russian) MR 0210622 | Zbl 0158.42504
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