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We consider a model for complex networks that was recently proposed as a model for complex networks by Krioukov et al.
Percolation theory for mathematicians
H. Kesten · 1982
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Geometry of Surfaces
J. Stillwell · 1992
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Poisson Processes
J. F. C. Kingman · 1993
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Sustaining the internet with hyperbolic mapping
M. Boguñá, F. Papadopoulos, and D. Krioukov · 2010
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Hyperbolic geometry of complex networks
D. Krioukov, F. Papadopoulos, M. Kitsak, A. Vahdat, and M. Boguñá · 2010
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Random hyperbolic graphs: Degree sequence and clustering
L. Gugelmann, K. Panagiotou, and U. Peter · 2012
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Typical distances in a geometric model for complex networks, 2015
M. A. Abdullah, M. Bode, and N. Fountoulakis · 2015
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On the largest component of a hyperbolic model of complex networks
M. Bode, N. Fountoulakis, and T. Müller · 2015
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Cliques in hyperbolic random graphs
T. Friedrich and A. Krohmer · 2015
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On the diameter of hyperbolic random graphs
T. Friedrich and A. Krohmer · 2015
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Law of large numbers for the largest component in a hyperbolic model of complex networks
N. Fountoulakis and T. Müller
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Spectral gap of random hyperbolic graphs and related parameters
M. Kiwi and D. Mitsche
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A bound for the diameter of random hyperbolic graphs
M. Kiwi and D. Mitsche · 2015
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Hyperbolic random graphs: Separators and treewidth
T. Bläsius, T. Friedrich, and A. Krohmer · 2016
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Efficient embedding of scale-free graphs in the hyperbolic plane
T. Bläsius, T. Friedrich, A. Krohmer, and S. Laue · 2016
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The probability of connectivity in a hyperbolic model of complex networks
M. Bode, N. Fountoulakis, and T. Müller · 2016
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The diameter of hyperbolic random graphs
M. Staps · 2017
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