Abstract
The aim of this paper is to extend the results obtained in hyperelasticity by Ball 8,9, Ciarlet and Neĉas 17 and Gugat 30, 31 by considering a large class of nonmonotone possibly multivalued boundary conditions. Thus we are led to noncoercive hemivariational inequalities related to hyperelastic polyconvex materials
1Chargé de recherches au F.N.R.S. (Fonds National Belge de la Recherche Scientifique),Department of Mathematics, FacultQ Universitaircs N-D de la Paix, B-5000 Namur, Belgium
22~rofessor, Department of Civil Engineering, Aristotle University, GR-54006 Thessaloniki,Greece and Faculty of Mathematics and Physics, RWTH Aachen, D-52072 Aachen.
1Chargé de recherches au F.N.R.S. (Fonds National Belge de la Recherche Scientifique),Department of Mathematics, FacultQ Universitaircs N-D de la Paix, B-5000 Namur, Belgium
22~rofessor, Department of Civil Engineering, Aristotle University, GR-54006 Thessaloniki,Greece and Faculty of Mathematics and Physics, RWTH Aachen, D-52072 Aachen.
Notes
1Chargé de recherches au F.N.R.S. (Fonds National Belge de la Recherche Scientifique),Department of Mathematics, FacultQ Universitaircs N-D de la Paix, B-5000 Namur, Belgium
22~rofessor, Department of Civil Engineering, Aristotle University, GR-54006 Thessaloniki,Greece and Faculty of Mathematics and Physics, RWTH Aachen, D-52072 Aachen.