Applicazioni della teoria del minimax a problemi ... - Portale Posta DMI

106 Bibliografia
[81] D. Motreanu, P.D. Panagiotopoulos, Minimax theorems and qualitative properties of
the solutions of hemivariational inequalities, Kluwer Academic Publishers (1999).
[82] D. Motreanu, V. Rădulescu, Variational and non–variational methods in nonlinear
analysis and boundary value problems, Kluwer Academic Publishers (2003).
[83] D. Motreanu, Cs. Varga, A nonsmooth equivariant minimax principle, Commun. Appl.
Anal. 3 (1999) 115–130.
[84] J. Von Neumann, On the theory of games of strategy, Princeton University Press
(1959).
[85] R.S. Palais, The principle of symmetric criticality, Comm. Math. Phys. 69 (1979)
19–30.
[86] P.D. Panagiotopoulos, Inequality problems in mechanics and applications. Convex and
nonconvex energy functions, Birkhäuser (1985).
[87] R.A. Plastock, Nonlinear Fredholm maps of index zero and their singularities, Proc.
Amer. Math. Soc. 68 (1978) 317–322.
[88] P. Pucci, J. Serrin, A mountain pass theorem, J. Differential Equations 60 (1985)
142–149.
[89] V.D. Rădulescu, Mountain–pass type theorems for nondifferentiable convex functions,
Rev. Roumaine Math. Pures Appl. 39 (1994) 53–62.
[90] B. Ricceri, Some topological mini–max theorems via an alternative principle for
multifunctions, Arch. Math. (Basel) 60 (1993) 367–377.
[91] B. Ricceri, On a topological minimax theorem and its applications, in B. Ricceri, S.
Simons, [102], 191–216.
[92] B. Ricceri, A new method for the study of nonlinear eigenvalue problems, C. R. Acad.
Sci. Paris Sér. I Math. 328 (1999) 251–256.
[93] B. Ricceri, Existence of three solutions for a class of elliptic eigenvalue problems,
Math. Comput. Modelling 32 (2000) 1485–1494.
[94] B. Ricceri, On a three critical points theorem, Arch. Math. (Basel) 75 (2000) 220–226.
[95] B. Ricceri, A further improvement of a minimax theorem of Borenshtein and
Shul’man, J. Nonlinear Convex Anal. 2 (2001) 279–283.
[96] B. Ricceri, Sublevel sets and global minima of coercive functionals and local minima
of their perturbations, J. Nonlinear Convex Anal. 5 (2004) 157–168.
[97] B. Ricceri, A general multiplicity theorem for certain nonlinear equations in Hilbert
spaces, Proc. Amer. Math. Soc. 133 (2005) 3255–3261.