G. W. Anderson, A. Guionnet, and O. Zeitouni, An introduction to random matrices, volume 118 of Cambridge Studies in Advanced Mathematics, 2010.

F. Bornemann, On the scaling limits of determinantal point processes with kernels induced by Sturm-Liouville operators. arXiv:math-ph/1104, 2011.

G. , L. Caer, and R. Delannay, The administrative divisions of mainland france as 2d random cellular structures, J. Phys. I, vol.3, pp.1777-1800, 1993.
URL : https://hal.archives-ouvertes.fr/jpa-00246831

G. , L. Caer, and J. S. Ho, The voronoi tessellation generated from eigenvalues of complex random matrices, Journal of Physics A: Mathematical and General, vol.23, issue.14, p.3279, 1990.

N. Dunford, J. T. Schwartz-william, G. Bade, and R. G. Bartle, Linear operators. Part I. Wiley Classics Library General theory, 1988.

H. Georgii and H. J. Yoo, Conditional Intensity and Gibbsianness of Determinantal Point Processes, Journal of Statistical Physics, vol.36, issue.3, pp.55-84, 2005.
DOI : 10.1007/s10955-004-8777-5

J. Ginibre, Statistical Ensembles of Complex, Quaternion, and Real Matrices, Journal of Mathematical Physics, vol.6, issue.3, pp.440-449, 1965.
DOI : 10.1063/1.1704292

E. R. Heineman, Generalized Vandermonde determinants, Transactions of the American Mathematical Society, vol.31, issue.3, pp.464-476, 1929.
DOI : 10.1090/S0002-9947-1929-1501494-2

J. B. Hough, M. Krishnapur, Y. Peres, and B. Virág, Determinantal Processes and Independence, Probability Surveys, vol.3, issue.0, pp.206-229, 2006.
DOI : 10.1214/154957806000000078

URL : http://arxiv.org/abs/math/0503110

J. B. Hough, M. Krishnapur, Y. Peres, and B. Virág, Zeros of Gaussian analytic functions and determinantal point processes, volume 51 of University Lecture Series, 2009.

E. Kostlan, On the spectra of Gaussian matrices. Linear Algebra Appl, Directions in matrix theory, pp.385-388, 1990.

F. Lavancier, J. Møller, and E. Rubak, Determinantal point process models and statistical inference. arXiv:math, 2012.
URL : https://hal.archives-ouvertes.fr/hal-01241077

O. Macchi, The coincidence approach to stochastic point processes Advances in Appl, Probability, vol.7, pp.83-122, 1975.

N. Miyoshi and T. Shirai, A cellular network model with ginibre configurated base stations, Research Rep. on Math. and Comp. Sciences, p.2012

A. Scardicchio, C. E. Zachary, and S. Torquato, Statistical properties of determinantal point processes in high-dimensional Euclidean spaces, Physical Review E, vol.79, issue.4, p.41108, 2009.
DOI : 10.1103/PhysRevE.79.041108

T. Shirai and Y. Takahashi, Random point fields associated with certain Fredholm determinants . II. Fermion shifts and their ergodic and Gibbs properties, Ann. Probab, vol.31, issue.3, pp.1533-1564, 2003.

A. Soshnikov, Determinantal random point fields, Russian Mathematical Surveys, vol.55, issue.5, pp.107-160, 2000.
DOI : 10.1070/RM2000v055n05ABEH000321

H. Tamura and K. R. Ito, A Canonical Ensemble Approach to the Fermion/Boson Random Point Processes and Its Applications, Communications in Mathematical Physics, vol.263, issue.2, pp.353-380, 2006.
DOI : 10.1007/s00220-005-1507-2

G. L. Torrisi and E. Leonardi, Large deviations of the interference in the Ginibre network model. arXiv:cs, 2013.

A. Vergne, I. Flint, L. Decreusefond, and P. Martins, Homology based algorithm for disaster recovery in wireless networks, 2013.