Optimal control of an elastic contact problem involving Tresca friction law, Nonlinear Analysis: Theory, Methods & Applications, vol.48, issue.8, pp.48-1107, 2002. ,
DOI : 10.1016/S0362-546X(00)00241-8
A quasistatic frictional problem with normal compliance, Nonlinear Analysis: Theory, Methods & Applications, vol.16, issue.4, pp.347-370, 1991. ,
DOI : 10.1016/0362-546X(91)90035-Y
Optimal Control of Variational Inequalities, 1984. ,
Pontryagin's principle in the control of semilinear elliptic variational inequalities, Applied Mathematics & Optimization, vol.3, issue.1, pp.299-312, 1991. ,
DOI : 10.1007/BF01442403
Boundary optimal control for quasistatic bilateral frictional contact problems, Nonlinear Analysis: Theory, Methods and Applications, pp.94-84, 2014. ,
DOI : 10.1016/j.na.2013.08.004
Optimal Control for Variational Inequalities, SIAM Journal on Control and Optimization, vol.24, issue.3, pp.439-451, 1986. ,
DOI : 10.1137/0324025
Contact Problems in Elasticity: A Study of Variational Inequalities and Finite Element Methods, 1988. ,
DOI : 10.1137/1.9781611970845
Frictional contact problems with normal compliance, International Journal of Engineering Science, vol.26, issue.8, pp.811-832, 1988. ,
DOI : 10.1016/0020-7225(88)90032-8
A Global Existence Result for the Quasistatic Frictional Contact Problem with Normal Compliance, Unilateral Problems in Structural Analysis, pp.85-111, 1991. ,
DOI : 10.1007/978-3-0348-7303-1_8
Contrôle optimale des systèmes gouvernés par deséquationsdeséquations aux dérivées partielles, 1968. ,
On the solvability of mixed variational problems with solution-dependent sets of Lagrange multipliers, Proceedings of the Royal Society of Edinburgh: Section A Mathematics, vol.143, issue.05, pp.1047-1059, 2013. ,
DOI : 10.1017/S0308210512000637
Weak solutions via Lagrange multipliers for contact models with normal compliance, Konuralp Journal of Mathematics, vol.3, issue.2, 2015. ,
DOI : 10.1177/1081286514541577
Boundary Optimal Control for a Frictional Contact Problem with Normal Compliance, Applied Mathematics & Optimization, vol.31, issue.4 ,
DOI : 10.1007/978-3-211-77298-0
Boundary optimal control for nonlinear antiplane problems, Nonlinear Analysis: Theory, Methods and Applications, p.16411652, 2011. ,
DOI : 10.1016/j.na.2010.10.034
Contr??le dans les in??quations variationelles elliptiques, Journal of Functional Analysis, vol.22, issue.2, pp.130-185, 1976. ,
DOI : 10.1016/0022-1236(76)90017-3
URL : https://doi.org/10.1016/0022-1236(76)90017-3
Optimal Control in Some Variational Inequalities, SIAM Journal on Control and Optimization, vol.22, issue.3, pp.466-476, 1984. ,
DOI : 10.1137/0322028
Existence and uniqueness results for dynamic contact problems with nonlinear normal and friction interface laws, Nonlinear Analysis: Theory, Methods & Applications, vol.11, issue.3, pp.407-428, 1987. ,
DOI : 10.1016/0362-546X(87)90055-1
Optimization of Elliptic Systems: Theory and Applications, 2006. ,
A stabilized Lagrange multiplier method for the finite element approximation of contact problems in elastostatics, Numerische Mathematik, vol.63, issue.2, pp.101-129, 2010. ,
DOI : 10.1137/1.9781611970845
URL : https://hal.archives-ouvertes.fr/hal-00464274
Quasistatic viscoelastic contact with normal compliance and friction, Journal of Elasticity, vol.51, issue.2, pp.105-126, 1998. ,
DOI : 10.1023/A:1007413119583
Variational Inequalities with Applications. A Study of Antiplane Frictional Contact Problems, Advances in Mechanics and Mathematics, vol.18, 2009. ,
URL : https://hal.archives-ouvertes.fr/hal-01346147
Mathematical Models in Contact Mechanics, Lecture Note Series, vol.398, 2012. ,
DOI : 10.1017/CBO9781139104166
Introduction to Shape Optimization, Shape Sensitivity Analysis, 1991. ,
A Mortar Finite Element Method Using Dual Spaces for the Lagrange Multiplier, SIAM Journal on Numerical Analysis, vol.38, issue.3, pp.989-1012, 2000. ,
DOI : 10.1137/S0036142999350929
Discretization Methods and Iterative Solvers Based on Domain Decomposition, Lecture Notes in Computational Science and Engineering, vol.17, 2001. ,
DOI : 10.1007/978-3-642-56767-4