M. Gouy, Sur la constitution de la chargé electriquè a la surface d'unélectrolyteunélectrolyte, Journal de Physique Théorique et Appliquée, vol.9, issue.1, pp.457-468, 1910.

D. L. Chapman, A contribution to the theory of electrocapillarity, Philosophical Magazine, vol.25, issue.148, pp.475-481, 1913.

P. Debye and E. Hückel, The theory of electrolytes I. The lowering of the freezing point and related occurrences, Physikalische Zeitschfrift, vol.24, pp.185-206, 1923.

P. Debye and E. Hückel, The theory of electrolytes II. The border law for electrical conductivity, Physikalische Zeitschfrift, vol.24, pp.305-325, 1923.

P. C. Hemmer, H. Holden, and S. Kjelstrup, The collected works of Lars Onsager, 1996.

. A. Ph and . Martin, Sum rules in charged fluids, Reviews of Modern Physics, vol.60, issue.4, pp.1075-1127, 1988.

O. Stern, Zur Theorie Der Elektrolytischen Doppelschicht. Zeitschrift für Elektrochemie und angewandte physikalische Chemie, vol.30, pp.508-516, 1924.

J. Hansen and H. Löwen, Effective Interactions Between Electric Double Layers, Annual Review of Physical Chemistry, vol.51, issue.1, pp.209-242, 2000.

M. A. Gebbie, H. A. Dobbs, M. Valtiner, and J. N. Israelachvili, Long-range electrostatic screening in ionic liquids, Proceedings of the National Academy of Sciences, vol.112, issue.24, pp.7432-7437, 2015.

A. M. Smith, A. A. Lee, and S. Perkin, The Electrostatic Screening Length in Concentrated Electrolytes Increases with Concentration, The Journal of Physical Chemistry Letters, vol.7, issue.12, pp.2157-2163, 2016.

A. A. Lee, C. S. Perez-martinez, A. M. Smith, and S. Perkin, Underscreening in concentrated electrolytes, Faraday Discussions, vol.199, pp.239-259, 2017.

A. A. Lee, C. S. Perez-martinez, A. M. Smith, and S. Perkin, Scaling Analysis of the Screening Length in Concentrated Electrolytes, Physical Review Letters, vol.119, issue.2, 2017.

A. H. Zachary, A. A. Goodwin, and . Kornyshev, Underscreening, overscreening and double-layer capacitance, Electrochemistry Communications, vol.82, pp.129-133, 2017.

J. P. Hansen and I. R. Mcdonald, Theory of Simple Liquids, 2013.

R. J. Leote-de-carvalho and R. Evans, The decay of correlations in ionic fluids, Molecular Physics, vol.83, issue.4, pp.619-654, 1994.

L. D. Landau and E. M. , Lifshitz. Statistical Physics, 1980.

P. Vieillefosse and J. P. Hansen, Statistical mechanics of dense ionized matter. V. Hydrodynamic limit and transport coefficients of the classical one-component plasma, Physical Review A, vol.12, issue.3, pp.1106-1116, 1975.

A. Alastuey and R. Fantoni, Fourth Moment Sum Rule for the Charge Correlations of a TwoComponent Classical Plasma, Journal of Statistical Physics, vol.163, issue.4, pp.887-913, 2016.
URL : https://hal.archives-ouvertes.fr/hal-01280843

E. Waisman and J. L. Lebowitz, Mean spherical model integral equation for charged hard spheres I. Method of solution, The Journal of Chemical Physics, vol.56, issue.6, pp.3086-3093, 1972.

L. Blum, Mean spherical model for asymmetric electrolytes, Molecular Physics, vol.30, issue.5, pp.1529-1535, 1975.

L. Blum and J. S. Høye, Mean spherical model for asymmetric electrolytes. 2. Thermodynamic properties and the pair correlation function, The Journal of Physical Chemistry, vol.81, issue.13, pp.1311-1316, 1977.

R. Evans and T. J. Sluckin, A density functional theory for inhomogeneous charged fluids, Molecular Physics, vol.40, issue.2, pp.413-435, 1980.

P. Attard, Asymptotic analysis of primitive model electrolytes and the electrical double layer, Physical Review E, vol.48, issue.5, p.3604, 1993.

J. R. Henderson and Z. A. Sabeur, Liquid-state integral equations at high density: On the mathematical origin of infinite-range oscillatory solutions, The Journal of Chemical Physics, vol.97, issue.9, pp.6750-6758, 1992.

R. Evans, J. R. Henderson, D. C. Hoyle, A. O. Parry, and Z. A. Sabeur, Asymptotic decay of liquid structure: oscillatory liquid-vapour density profiles and the Fisher-Widom line, Molecular Physics, vol.80, issue.4, pp.755-775, 1993.

M. S. Wertheim, Exact Solution of the Mean Spherical Model for Fluids of Hard Spheres with Permanent Electric Dipole Moments, The Journal of Chemical Physics, vol.55, issue.9, pp.4291-4298, 1971.

G. Stell, G. N. Patey, and J. S. Høye, Dielectric Constants of Fluid Models: Statistical Mechanical Theory and its Quantitative Implementation, pp.183-328, 1981.

S. Tazi, J. J. Molina, B. Rotenberg, P. Turq, R. Vuilleumier et al., A transferable ab initio based force field for aqueous ions, The Journal of Chemical Physics, vol.136, issue.11, p.114507, 2012.
URL : https://hal.archives-ouvertes.fr/hal-01897599

A. Gambassi, The Casimir effect: From quantum to critical fluctuations, Journal of Physics: Conference Series, vol.161, issue.1, p.12037, 2009.