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

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Bibliografia<br />

[1] R.A. Adams, Sobolev spaces, Academic Press (1975).<br />

[2] A. Ambrosetti, G. Prodi, A primer of nonlinear analysis, Cambridge University Press<br />

(1995).<br />

[3] A. Ambrosetti, P.H. Rabinowitz, Dual variational methods in critical point theory and<br />

applications, J. Functional Analysis 14 (1973) 349–381.<br />

[4] G. Anello, A multiplicity theorem for critical points of functionals on reflexive Banach<br />

spaces, Arch. Math. (Basel) 82 (2004) 172–179.<br />

[5] E. Asplund, Čebyˇsev sets in Hilbert space, Trans. Amer. Math. Soc. 144 (1969) 235–<br />

240.<br />

[6] V.S. Balaganskiĭ, L.P. Vlasov, The problem of the convexity of Chebyshev sets, Russian<br />

Math. Surveys 51 (1996) 1127–1190.<br />

[7] G. Barletta, R. Livrea, Existence of three periodic solutions for a non autonomous<br />

system, Matematiche (Catania) 57 (2002) 205–215.<br />

[8] A.K. Ben–Naoum, C. Troestler, M. Willem, Existence and multiplicity results for<br />

homogeneous second order differential equations, J. Differential Equations 112 (1994)<br />

239-249.<br />

[9] P.A. Blaga, A. Kristály, Cs. Varga (curatori), Critical point theory and its applications,<br />

Casa Cărt¸ii de S¸tiint¸ă (2007).<br />

[10] G. Bonanno, Existence of three solutions for a two point boundary value problem,<br />

Appl. Math. Lett. 13 (2000) 53–57.<br />

[11] G. Bonanno, A <strong>minimax</strong> inequality and its applications to ordinary differential<br />

equations, J. Math. Anal. Appl. 270 (2002) 210–229.<br />

[12] G. Bonanno, Some remarks on a three critical points theorem, Nonlinear Anal. 54<br />

(2003) 651–665.<br />

[13] G. Bonanno, P. Candito, Three solutions to a Neumann problem for elliptic equations<br />

involving the p–Laplacian, Arch. Math. (Basel) 80 (2003) 424–429.<br />

101

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