M. Anitescu and A. Tasora, An iterative approach for cone complementarity problems for??nonsmooth dynamics, Computational Optimization and Applications, vol.117, issue.1, pp.207-235, 2010.
DOI : 10.1002/nme.1049

URL : http://www.mcs.anl.gov/~anitescu/PUBLICATIONS/anitescuTasora-2008-theoccp-revised.pdf

H. J. Barbosa and R. A. Feijóo, A numerical algorithm for signorini problem with Coulomb friction, Del Piero and Maceri, p.22, 1985.
DOI : 10.1007/978-3-7091-2967-8_3

H. J. Barbosa, F. M. Raupp, and C. C. Borges, Numerical experiments with algorithms for bound constrained quadratic programming in mechanics, Computers & Structures, vol.64, issue.1-4, pp.1-4579, 1997.
DOI : 10.1016/S0045-7949(96)00173-3

J. F. Bonnans, J. C. Gilbert, C. Lemaréchal, and C. A. Sagastizábal, Numerical Optimization: Theoretical and Practical Aspects, p.29, 2003.
DOI : 10.1007/978-3-662-05078-1

O. Bonnefon and G. Daviet, Quartic formulation of Coulomb 3D frictional contact URL https, 2011.

P. Breitkopf and M. Jean, Modélisation parallèèle des matéériaux granulaires, Actes du 4ème Colloque National en Calcul des Structures, pp.387-392, 1999.

F. Cadoux, Analyse convexe et optimisation pour la dynamique non?regulière, 2009.

P. H. Calamai and J. J. More, Projected gradient methods for linearly constrained problems, Mathematical Programming, vol.9, issue.1, pp.93-116, 1987.
DOI : 10.1007/BF02592073

P. Chabrand, F. Dubois, and M. Raous, Various numerical methods for solving unilateral contact problems with friction, S0895717798001113. Recent Advances in Contact Mechanics, pp.97-108, 1998.
DOI : 10.1016/S0895-7177(98)00111-3

URL : https://hal.archives-ouvertes.fr/hal-01393691

A. Chaudhary and K. J. Bathe, A solution method for static and dynamic analysis of three-dimensional contact problems with friction, Computers & Structures, vol.24, issue.6, pp.855-873, 1986.
DOI : 10.1016/0045-7949(86)90294-4

P. Christensen, A. Klarbring, J. Pang, and N. Stromberg, Formulation and comparison of algorithms for frictional contact problems, International Journal for Numerical Methods in Engineering, vol.34, issue.1, pp.145-172, 1998.
DOI : 10.1002/nme.1620340116

P. W. Christensen and J. S. Pang, Frictional Contact Algorithms Based on Semismooth Newton Methods, Piecewise Smooth, Semismooth and Smoothing Methods, pp.81-116, 1998.
DOI : 10.1007/978-1-4757-6388-1_5

A. Curnier and P. Alart, A generalized Newton method for contact problems with friction, pp.67-82, 1988.
URL : https://hal.archives-ouvertes.fr/hal-01433772

G. Daviet, F. Bertails-descoubes, and L. Boissieux, A Hybrid Iterative Solver for Robustly Capturing Coulomb Friction in Hair Dynamics, ACM Transactions on Graphics, vol.30139, issue.6, pp.1-139
DOI : 10.1145/2070781.2024173

URL : https://hal.archives-ouvertes.fr/hal-00647497

D. Saxcé, Une généralisation de l'inégalité de Fenchel et ses applications aux lois constitutives. Comptes Rendus de l'Académie des Sciences, t 314,série II, pp.125-129, 1992.

D. Saxcé and Z. Feng, New Inequality and Functional for Contact with Friction: The Implicit Standard Material Approach???, Mechanics of Structures and Machines, vol.273, issue.3, pp.301-325, 1991.
DOI : 10.1016/0045-7949(80)90146-7

D. Chin, -. Fong, and M. Saunders, Lsmr: An iterative algorithm for sparse least-squares problems, SIAM Journal on Scientific Computing, vol.33, issue.5, pp.2950-2971, 2011.

M. Fortin and R. Glowinski, Augmented Lagrangian methods Applications to the numerical solution of boundary value problems, Mathematics and its Applications, p.24, 1983.

M. Fukushima, Z. Q. Luo, and P. Tseng, Smoothing Functions for Second-Order-Cone Complementarity Problems, SIAM Journal on Optimization, vol.12, issue.2, pp.436-460, 2001.
DOI : 10.1137/S1052623400380365

URL : ftp://ftp.math.washington.edu/pub/tseng/papers/soc.ps.Z

L. J. Glowinski and R. Trémoliéres, Approximations des Inéquations Variationnelles, p.24, 1976.

W. William, H. Hager, and . Zhang, Self-adaptive inexact proximal point methods, Computational Optimization and Applications, vol.39, issue.2, pp.161-181, 2008.

D. Han and H. K. Lo, Two new self-adaptive projection methods for variational inequality problems, Computers & Mathematics with Applications, vol.43, issue.12, pp.1529-1537, 2002.
DOI : 10.1016/S0898-1221(02)00116-5

URL : https://doi.org/10.1016/s0898-1221(02)00116-5

P. T. Harker and J. Pang, Finite-dimensional variational inequality and nonlinear complementarity problems: A survey of theory, algorithms and applications, Mathematical Programming, pp.160-220, 1990.
DOI : 10.1016/B978-0-12-398050-2.50026-8

. Haslinger, Approximation of the signorini problem with friction, obeying the coulomb law, Mathematical Methods in the Applied Sciences, vol.17, issue.1, pp.422-437, 1983.
DOI : 10.1007/BF01404345

J. Haslinger, Least square method for solving contact problems with friction obeying coulomb's law. Applications of mathematics, pp.212-224, 1984.

J. Haslinger and P. D. Panagiotopoulos, Synopsis, Proceedings of the Royal Society of Edinburgh: Section A Mathematics, vol.17, issue.3-4, pp.365-383, 1984.
DOI : 10.1016/0020-7683(80)90100-6

J. Haslinger, I. Hlavá?ek, and J. Ne?as, Numerical methods for unilateral problems in solid mechanics, Handbook of Numerical Analysis, pp.313-485, 1996.
DOI : 10.1016/S1570-8659(96)80005-6

J. Haslinger, Z. Dostál, and R. Ku?era, On a splitting type algorithm for the numerical realization of contact problems with Coulomb friction, Computer Methods in Applied Mechanics and Engineering, vol.191, issue.21-22, pp.21-222261, 2002.
DOI : 10.1016/S0045-7825(01)00378-4

J. Haslinger, R. Ku?era, and D. Zden?k, An algorithm for the numerical realization of 3D contact problems with Coulomb friction, Proceedings of the 10th International Congress on Computational and Applied Mathematics, pp.387-408, 2004.
DOI : 10.1016/j.cam.2003.06.002