[1] Zeng S D, Migórski S. Noncoercive hyperbolic variational inequalities with applications to contact mechanics. J Math Anal Appl, 2017, $\textbf{455}$: 619-637
[2] Han J F, Zeng H D. Variational analysis and optimal control of dynamic unilateral contact models with friction. J Math Anal Appl, 2019, $\textbf{473}$: 712-748
[3] Migórski S. Dynamic hemivariational inequality modeling viscoelastic contact problem with normal damped response and friction. Appl Anal, 2005, $\textbf{84}$: 669-699
[4] Chau O, Fernández-García J R, Han W, Sofonea M. A frictionless contact problem for elastic-viscoplastic materials with normal compliance and damage. Comput Methods Appl Mech Eng, 2002, $\textbf{191}$: 5007-5026
[5] Amassad A, Fabre C, Sofonea M. A quasistatic viscoplastic contact problem with normal compliance and friction. IMA J Appl Math, 2004, $\textbf{69}$: 463-482
[6] Sofonea M, Shillor M. A viscoplastic contact problem with a normal compliance with limited penetration condition and history-dependent stiffness coefficient. Commun Pure Appl Anal, 2014, $\textbf{13}$: 371-387
[7] Sofonea M, Pătrulescu F, Farcas A. A viscoplastic contact problem with normal compliance, unilateral constraint,memory term. Appl Math Optim, 2014, $\textbf{69}$: 175-198
[8] Kulig A. Variational-hemivariational approach to quasistatic viscoplastic contact problem with normal compliance, unilateral constraint, memory term, friction and damage. Nonlinear Anal: Real World Appl, 2018, $\textbf{44}$: 401-416
[9] Kulig A. A quasistatic viscoplastic contact problem with normal compliance, unilateral constraint, memory term and friction. Nonlinear Anal: Real World Appl, 2017, $\textbf{33}$: 226-236
[10] Han W, Sofonea M. Numerical analysis of hemivariational inequalities in contact mechanics. Acta Numer, 2019, $\textbf{28}$: 175-286
[11] Han W, Sofonea M, Barboteu M. Numerical analysis of elliptic hemivariational inequalities. SIAM J Numer Anal, 2017, $\textbf{55}$: 640-663
[12] Migórski S. Optimal control of history-dependent evolution inclusions with applications to frictional contact. J Optim Theory Appl, 2020, $\textbf{185}$: 574-596.
[13] Panagiotopoulos P D.Inequality Problems in Mechanics and Applications. Boston: Birkhäuser, 1985
[14] Panagiotopoulos P D. Hemivariational Inequalities, Applications in Mechanics and Engineering. Berlin: Springer-Verlag, 1993
[15] Raous M, Jean M, Moreau J J. Contact Mechanics.New York: Plenum Press, 1995
[16] Shillor M, Sofonea M, Telega J J.Models and Analysis of Quasistatic Contact. Berlin: Springer, 2004
[17] Migórski S, Liu Z H, Zeng S D. A class of history-dependent differential variational inequalities with application to contact problems. Optimization, 2020, $\textbf{69}$: 743-775
[18] Han W M, Sofonea M.Quasistatic Contact Problems in Viscoelastictity and Viscoplasticity. Studies in Advanced Mathematics $\textbf{30}$. Providence: Americal Mathematical Society, 2002
[19] Zhao J, Gan C M, Liu Z H. Differential evolution hemivariational inequalities with anti-periodic conditions. Acta Math Sin, 2024, $\textbf{40}$: 1143-1160
[20] Liu Y J, Liu Z H, Papageorgiou N S. Sensitivity analysis of optimal control problems driven by dynamic history-dependent variational-hemivariational inequalities. J Differential Equations, 2023, $\textbf{342}$: 559-595
[21] Li X W, Liu Z H, Papageorgiou N S. Solvability and pullback attractor for a class of differential hemivariational inequalities with its applications. Nonlinearity, 2023, $\textbf{36}$: 1323-1348
[22] Migórski S. Well-posedness of constrained evolutionary differential variational-hemivariational inequalities with applications. Nonlinear Anal: Real World Appl, 2022, $\textbf{67}$: 1-22
[23] Anh N T V, Ke T D. On the differential variational inequalities of parabolic-parabolic type. Acta Appl Math, 2017, $\textbf{176}$: 1-25
[24] Zeng S D, Migórski S. A class of time-fractional hemivariational inequalities with application to frictional contact problem. Commun Nonlinear Sci Numer Simul, 2018, $\textbf{56}$: 34-48
[25] Liu Z H, Motreanu D, Zeng S D. Generalized penalty and regularization method for differential variational-hemivariational inequalities. SIAM J Optim, 2021, $\textbf{31}$: 1158-1183
[26] Jiang C J, Zeng B. Continuous dependence and optimal control for a class of variational-hemivariational inequalities. Appl Math Optim, 2020, $\textbf{82}$: 637-656
[27] Migórski S, Bai Y R, Zeng S D. A new class of history-dependent quasi variational-hemivariational inequalities with constraints. Commun Nonlinear Sci Numer Simul, 2022, $\textbf{114}$: 1-15
[28] Denkowski Z, Migórski S, Papageorgiou N S.An Introduction to Nonlinear Analysis: Applications. New York: Kluwer Academic/Plenum Publishers, 2003
[29] Zeidler E.Nonlinear Functional Analysis and Applications II A/B. New York: Springer, 1990
[30] Migórski S, Zeng B. A new class of history-dependent evolutionary variational-hemivariational inequalities with unilateral constraints. Appl Math Optim, 2021, $\textbf{84}$: 2671-2697
[31] Han W, Migórski S, Sofonea M. A class of variational-hemivariational inequalities with applications to frictional contact problems. SIAM J Math Anal, 2014, $\textbf{46}$: 3891-3912
[32] Raous M, Canǵemi L, Cocu M. A consistent model coupling adhesion, friction,unilateral contact. Comput Methods Appl Mech Eng, 1999, $\textbf{177}$: 383-399
[33] Han J F, Li Y, Migórski S. Analysis of an adhesive contact problem for viscoelastic materials with long memory. J Math Anal Appl, 2015, $\textbf{427}$: 646-668
[34] Dumont Y, Goeleven D, Rochdi M, et al. A dynamic model with friction and adhesion with applications to rocks. J Math Anal Appl, 2000, $\textbf{247}$: 87-109
[35] Paczka D. Adhesive contact problem for viscoplastic materials. Nonlinear Anal: Real World Appl, 2020, $\textbf{51}$: 1-24
[36] Roubíček T. Adhesive contact of viscoelastic bodies and defect measures arising by vanishing viscosity. SIAM J Math Anal, 2013, $\textbf{45}$: 101-126
[37] Cocu M, Rocca R. Existence results for unilateral quasistatic contact problems with friction and adhesion. ESAIM Math Model Numer Anal, 2000, $\textbf{34}$: 981-1001
[38] Roubíček T, Panagiotopoulos C G, Mantič V. Quasistatic adhesive contact of viscoelastic bodies and its numerical treatment for very small viscosity. J Math Anal Appl, 2013, $\textbf{93}$: 823-840
[39] Migórski S, Ochal A. Dynamic bilateral contact problem for viscoelastic piezoelectric materials with adhesion. Nonlinear Anal: Theory Methods Appl, 2008, $\textbf{69}$: 495-509
[40] Migórski S, Zeng S D. Hyperbolic hemivariational inequalities controlled by evolution equations with application to adhesive contact model. Nonlinear Anal: Real World Appl, 2018, $\textbf{43}$: 121-143
[41] Sofonea M, Han W, Shillor M.Analysis and Approximation of Contact Problems with Adhesion or Damage. Florida: CRC Press, 2005.
[42] Chau O, Shillor M, Sofonea M. Dynamic frictionless contact with adhesion. Z Angew Math Phys, 2004, $\textbf{55}$: 32-47
[43] Chau O, Fernández-García J R, Han W, Sofonea M. Variational and numerical analysis of a dynamic frictionless contact problem with adhesion. J Comput Appl Math, 2003, $\textbf{156}$: 127-157
[44] Bartosz K. Hemivariational inequalities modeling dynamic contact problems with adhesion. Nonlinear Anal Theory Methods Appl, 2009, $\textbf{71}$: 1747-1762
[45] Migórski S, Ochal A, Sofonea M.Nonlinear Inclusions and Hemivariational Inequalities: Models and Analysis of Contact Problems. Advances in Mechanics and Mathematics $\textbf{26}$. New York: Springer, 2013.
[46] Sofonea M, Migórski S.Variational-Hemivariational Inequalities with Applications. New York: Chapman and Hall/CRC, 2017