Articles dans des revues avec comité de lecture (100)
64.
Gossez, J.-P., & De Figueiredo, D. (1988). Nonresonance below the first eigenvalue for a semilinear elliptic problem. Mathematische Annalen, 281, 589-610. doi:10.1007/BF01456841
65.
Gossez, J.-P., & Mustonen, V. (1987). Variational inequalities in Orlicz-Sobolev spaces. Nonlinear analysis, 11, 379-392.
66.
Gossez, J.-P., & De Figueiredo, D. (1986). Conditions de non-résonance pour certains problèmes elliptiques semi-linéaires. Comptes rendus de l'Académie des sciences, 302, 543-545.
67.
Gossez, J.-P., & Dozo, E. (1985). On the principal eigenvalue of a second order linear elliptic problem. Archive for rational mechanics and analysis, 89(2), 169-175. doi:10.1007/BF00282330
68.
Gossez, J.-P., & Dozo, E. (1985). On the principal eigenvalue of a second order elliptic problem. Archive for rational mechanics and analysis, 89, 169-175.
69.
Gossez, J.-P., & Garroni, M. (1983). Convergence of nonlinear elliptic operators and application to a quasi-variational inequality. Journal of mathematical analysis and applications, 92, 252-273. doi:10.1016/0022-247X(83)90284-6
70.
Gossez, J.-P., & Dozo, E. (1982). On a estimate for the principal eigenvalue of a linear elliptic problem. Portugaliae mathematica, 41, 347-350.
71.
Gossez, J.-P. (1982). Some approximation properties in Orlicz-Sobolev spaces. Studia Mathematica, 74, 17-24.
72.
Gossez, J.-P. (1981). Weak and strong derivatives in Orlicz spaces. Bulletin de la Classe des sciences. Académie royale de Belgique, 67, 810-816.
73.
Gossez, J.-P. (1980). Periodic solutions for some first order ordinary differential equations with monotone nonlinearities. Bulletin mathématique de la Société des Sciences Mathématiques de Roumanie, 24, 25-33.
74.
Gossez, J.-P. (1979). Some nonlinear differential equations with resonance at the first eigenvalue. Conferenze del Seminàrio di Matemàtica dell'Università di Bari, 167, 355-389.
75.
de Figueiredo, D. G., & Gossez, J.-P. (1978). Nonlinear perturbations of a linear elliptic problem near its first eigenvalue. Journal of differential equations, 30(1), 1-19.