@inproceedings{4843f58fc6894ad18594139f62659a64,

title = "On the giant component of hyperbolic random graphs",

abstract = "The theory of geometric random graphs was initiated by Gilbert [2] already in 1961 in the context of what is called continuum percolation. In 1972, Hafner [4] focused on the typical properties of large but finite random geometric graphs. Here N points are sampled within a certain region of ℝd following a certain distribution and any two of them are joined when their Euclidean distance is smaller than some threshold which, in general, is a function of N. In the last two decades, this class of random graphs has been studied extensively — see the monograph of Penrose [6].",

author = "Michel Bode and N. Fountoulakis and T. M{\"u}ller",

note = "The Seventh European Conference on Combinatorics, Graph Theory and Applications",

year = "2013",

doi = "10.1007/978-88-7642-475-5_68",

language = "English",

isbn = "978-88-7642-474-8",

volume = "16",

series = "CRM Series",

publisher = "Ed. Norm., Pisa",

pages = "425--430",

editor = "J. Ne{\v s}et{\v r}il and M. Pellegrini",

booktitle = "The Seventh European Conference on Combinatorics, Graph Theory and Applications",

}