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1. A frictional contact problem with wear and damage for electro-viscoelastic materials. Selmani, Mohamed; Selmani, Lynda. Applications of Mathematics vol. 55 issue 2 April 2010. p. 89 - 109

► We consider a quasistatic contact problem for an electro-viscoelastic body. The contact…
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Keywords: quasistatic process; electro-viscoelastic materials; bilateral contact; friction; damage; existence and uniqueness; monotone operator; fixed point; weak solution; 74M15; 74M10; 74R99

DOI: 10.1007/s10492-010-0004-x. ISSN: 0862-7940.

2. Variational analysis of an electro viscoelastic contact problem with friction. Zhor, Lerguet; Zellagui, Ziloukha; Benseridi, Hamid; Drabla, Salah. Journal of the Association of Arab Universities for Basic and Applied Sciences vol. 14 issue 1 October, 2013. p. 93-100

► A mathematical model which describes the quasistatic frictional contact between a piezoelectric body…
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Keywords: Piezoelectricity; Electro viscoelasticity; Adhesion; Weak solution

DOI: 10.1016/j.jaubas.2012.10.001. ISSN: 1815-3852.

3. Analysis of a quasistatic contact problem for piezoelectric materials. Migórski, Stanisław; Ochal, Anna; Sofonea, Mircea. Journal of Mathematical Analysis and Applications vol. 382 issue 2 October 15, 2011. p. 701-713

► We consider a mathematical model which describes the frictional contact between a piezoelectric…
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Keywords: Piezoelectricity; Electro-viscoelastic material; Quasistatic process; Frictional contact; Clarke subdifferential; History-dependent hemivariational inequality; Weak solution

DOI: 10.1016/j.jmaa.2011.04.082. ISSN: 0022-247X.

4. Analysis of a dynamic contact problem for electro-viscoelastic cylinders. Migorski, S.; Ochal, A.; Sofonea, M. Nonlinear Analysis vol. 73 issue 5 September 1, 2010. p. 1221-1238

► We consider a mathematical model which describes the antiplane shear deformations of a…
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Keywords: Evolutionary inclusion; Weak solution; [msc] 74M10; [msc] 74F15; [msc] 74G25; [msc] 74H20; [msc] 74H25; [msc] 49J40; [msc] 49J53; Antiplane shear; Piezoelectric material; Frictional contact; Hemivariational inequality; Clarke subdifferential

DOI: 10.1016/j.na.2010.04.046. ISSN: 0362-546X.

5. A quasistatic contact problem for viscoelastic materials with friction and damage. Li, Y.; Liu, Z. Nonlinear Analysis vol. 73 issue 7 October 1, 2010. p. 2221-2229

► We consider a mathematical model which describes the frictional contact between a deformable…
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Keywords: [msc] 35B25; [msc] 35H30; [msc] 35J32; Hemivariational inequality; Viscoelastic; Frictional contact; Damage; Stationary inclusion; Weak solution

DOI: 10.1016/j.na.2010.05.051. ISSN: 0362-546X.

6. A class of integro-differential variational inequalities with applications to viscoelastic contact. Sofonea, M.; Rodríguez-Arós, A.; Viaño, J.M. Mathematical and Computer Modelling vol. 41 issue 11-12 May, 2005. p. 1355-1369

► We consider a class of abstract evolutionary variational inequalities arising in the study…
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Keywords: Variational inequality; Volterra integral term; Viscoelasticity with long-term memory; Frictional contact; Weak solution

DOI: 10.1016/j.mcm.2004.01.011. ISSN: 0895-7177.