Semicoercive variational hemivariational inequalities

Applicable Analysis

Volumn 65, Issue 1-2, 1997, Pages 119-134

  Goeleven, D ^a,b   Motreanu, D ^c   Panagiotopoulos, P D ^a,d  

^a RWTH AACHEN UNIVERSITY   (Germany)

^b UNIVERSITY OF NAMUR   (Belgium)

^c ALEXANDRU IOAN CUZA UNIVERSITY OF IASI   (Romania)

^d ARISTOTLE UNIVERSITY OF THESSALONIKI   (Greece)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 84992264798     PISSN: 00036811     EISSN: 1563504X     Source Type: Journal    
DOI: 10.1080/00036819708840553     Document Type: Article

References (10)

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2. Chang, K. C., 1981. Variational methods for nondifferentiable functionals and applications to partial differential equations. J. Math. Anal. Appl, 80: 102–129.
3. Clarke, F. H., 1983. “ Optimization and nonsmooth analysis ”. New York: John Wiley & Sons.
4. Goeleven D., Motreanu D., Panagiotopoulos P.D., General Minimax Methods for Variational Hemivariational Inequalities To appear in J. Nonl. Anal. T.M.A.
5. Goeleven, D., Nguyen, V. H., and Willem, M., 1994. Existence and multiplicity results for semicoercive unilateral problems. Bull. Austral. Math. Soc, 49: 489–497.
6. Panagiotopoulos, P. D., 1985. Inequality problems in mechanics and applications. Convex and nonconvex energy functions, Birkhäuser Verlag, Russian Translation MIR Publ. Moscow, 1989
7. Panagiotopoulos, P. D., 1993. Hemivariational inequalities. Applications in mechanics and engineering.
8. Rabinowitz, P. H., 1986. Minimax methods in critical point theory with applications to differential equations. Amer. Math. Soc. Providence, R. I, 65
9. Szulkin, A., 1986. Minimax principles for lower semicontinuous functions and applications to nonlinear boundary value problems. Ann. Inst. Henri Poincaré. Analyse non linéaire, 3: 77–109.
10. Panagiotopōulos, P. D., and Stavroulakis, G., 1988. A variational hemivariational inequality approach to the laminated plate theory under subdifferential boundary conditions. Quarterly of Applied Mathematics, XLVI,: 409–430.