Double eigenvalue problems for hemivariational inequalities

Archive for Rational Mechanics and Analysis

Volumn 140, Issue 3, 1997, Pages 225-251

  Motreanu, D ^a   Panagiotopoulos, P D ^a  

^a NONE

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0031321762     PISSN: 00039527     EISSN: None     Source Type: Journal    
DOI: 10.1007/s002050050065     Document Type: Article

References (20)

1. A. AMBROSETTI & P. H. RABINOWITZ, Dual Variational Methods in Critical Point Theory and Applications, J. Fund. Anal. 14, 349-381, 1973.
2. R. S. BISHOP & R. J. CRITTENDEN, Geometry of Manifolds, Academic Press, New York, 1964.
3. K. C. CHANG, Variational Methods for Nondifferentiable Functionals and Applications to Partial Differential Equations, J. Math. Anal. Appl. 80, 102-129, 1981.
4. F. H. CLARKE, Optimization and Nonsmooth Analysis, Wiley, New York, 1983.
5. I. EKELAND, On the Variational Principle, J. Math. Anal. Appl. 47, 324-353, 1974.
6. J. MILNOR, Morse Theory, Princeton University Press, 1963.
7. D. MOTREANU, Existence of Critical Points in a General Setting, Set-Valued Anal., 3, 295-305, 1995.
8. D. MOTREANU & Z. NANIEWICZ, Discontinuous Semilinear Problems in Vector-Valued Function Spaces, Diff. Int. Eqs, in print.
9. D. MOTREANU & P. D. PANAGIOTOPOULOS, Hysteresis: The Eigenvalue Problem for Hemivariational Inequalities, in Models of Hysteresis (A. VISITIN, Editor), Longman, Harlow, pp. 102-117, 1993.
10. D. MOTREANU & P. D. PANAGIOTOPOULOS, Nonconvex Energy Functions, Related Eigenvalue Hemivariational Inequalities on the Sphere and Applications, J. Global Optimiz., 6, 163-177, 1995.
11. D. MOTREANU & P. D. Panagiotopoulos, An Eigenvalue Problem for a Hemivariational Inequality Involving a Nonlinear Compact Operator. Set-Valued Analysis 3, 157-166, 1995.
12. Z. NANIEWICZ & P. D. PANAGIOTOPOULOS, Mathematical Theory of Hemivariational Inequalities, Marcel Dekker, New York, 1995.
13. J. NAUMANN & H. V. WENK, On Eigenvalue Problems for Variational Inequalities, Rendiconti di Matematica 9, Serie VI 439-463, 1976.
14. P. D. PANAGIOTOPOULOS & G. STAVROULAKIS, A Variational-Hemivariational Inequality Approach to the Laminated Plate Theory under Subdifferential Boundary Conditions. Quart. of Appl. Math., 46, 409-430 988.
15. P. D. PANAGIOTOPOULOS, Inequality Problems in Mechanics and Applications. Convex and Nonconvex Energy Functions., Birkhäuser Verlag, Basel, 1985.
16. P. D. PANAGIOTOPOULOS, Hemivariational Inequalities. Applications in Mechanics and Engineering, Springer-Verlag, Berlin, 1993.
17. P. D. PANAGIOTOPOULOS, Semicoercive Hemivariational Inequalities. On the delimination of composite Plates. Quart. of Appl. Math., 47, 611-629, 1989.
18. P. H. RABINOWITZ, Minimax Methods in Critical Point Theory with Applications to Differential Equations, CBMS Reg. Conf. Ser. Math. 65, Amer. Math. Soc., Providence, 1986.
19. A. SZULKIN, Minimax Principles for Lower Semicontinuous Functions and Applications to Nonlinear Boundary Value Problems, Ann. Inst. Henri Poincaré, Anal. Non Linéaire 3, 77-109, 1986.
20. E. VIRGA, Variational Theories for Liquid Crystals, Chapmann and Hall, London, 1994.