Méthodes Variationnelles et Applications `a Quelques Probl`emes d ...

Liste de Publications
[1] Buffoni B. et Jeanjean L., Bifurcation from the essential spectrum towards regular
values, J. Reine Angew. Math., 445, 1993, 1-29.
[2] Buffoni B. et Jeanjean L., Minimax characterisation of solutions for a semi-linear
elliptic equation with lack of compactness, Ann. Inst. H. Poincaré, Anal. non-lin., 10,
1993, 377–404.
[3] Buffoni B., Jeanjean L. et Stuart C.A., Existence of a non-trivial solution to a strongly
indefinite semilinear equation, Proc. A.M.S., 119, 1993, 179-186.
[4] Jeanjean L., Solution in spectral gaps for a nonlinear equation of Schrödinger type,
J. Diff. Equat., 112, 1994, 53–80.
[5] Jeanjean L., Approche minimax des solutions d’une équation semi-linéaire elliptique
en l’absence de compacité, Ph. D. Thesis, EPFL, Lausanne, 1992.
[6] Jeanjean L., Existence of connecting orbits in a potential well, Dyn. Sys. Appl., 3,
1994, 537-562.
[7] Giannoni F., Jeanjean L. et Tanaka K., Homoclinic orbits on non-compact Riemannian
manifolds for second order Hamiltonian systems, Rend. Sem. Mat. Univ.
Padova, 3, 1995, 153-176.
[8] Jeanjean L., Existence of solutions with prescribed norm for semilinear elliptic equations,
Nonlinear Analysis TMA, 28, 1997, 10, 1633-1659.
[9] Bertotti M.L. et Jeanjean L., Multiplicity of homoclinic solutions for singular second
order conservative systems, Proc. Roy. Soc. Edinburgh, 128 A, 1996, 1169-1180.
[10] Jeanjean L., Two positive solutions for a class of nonhomogeneous elliptic equations,
Diff. Int. Equat., 10, 1997, 609-624.
[11] Caldiroli P. et Jeanjean L., Homoclinics and Heteroclinics for a class of conservative
singular Hamiltonian systems, J. Diff. Equ., 136, 1997, 76-114.
[12] Jeanjean L., On the existence of bounded Palais-Smale sequences and application to
a Landesman-Lazer type problem set on R N , Proc. Roy. Soc. Edinburgh, to appear.
[13] Jeanjean L. et Toland J.F., Bounded Palais-Smale Mountain-Pass sequences, C. R.
Acad. Sci. Paris, t. 327, 1, 1998, 23-28.
[14] Jeanjean L., Local conditions insuring bifurcation from the continuous spectrum,
Math. Z., à paraitre.
[15] Giacomoni J. et Jeanjean L., A new variational approach to bifurcation into spectral
gaps, prépublication.
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