Recherche et téléchargement d’archives de revues mathématiques numérisées |
|||
|
|
Table des matières de ce fascicule Ambrosetti, Antonio Critical points and nonlinear variational problems. Mémoires de la Société Mathématique de France, Sér. 2, 49 (1992), p. 1-139 Texte intégral djvu | pdf | Analyses Zbl 0766.49006 | 5 citations dans Numdam URL stable: http://www.numdam.org/item?id=MSMF_1992_2_49__1_0 Bibliographie [2] AMANN H.-HESS P., A multiplicity result for a class of elliptic boundary value problems Proc. Royal. Soc. Ed. 84, A ( [3] AMANN H.-ZEHNDER E., Nontrivial solutions for a class of non-resonance problems and applications to nonlinear differential equations, Ann. Scuola Norm. Sup. Pisa Cl. Sci., (4) 7 ( Numdam | MR 82b:47077 | Zbl 0452.47077 [4] AMBROSETTI A., Esistenza di infinite soluzioni per problemi non lineari in assenza di parametro, Atti Acc. Naz. Lincei, 52 ( [5] AMBROSETTI A., A perturbation theorem for superlinear boundary value problems, M.R.C. Tech. Summ. Rep. ( [6] AMBROSETTI A., Elliptic equations with jumping nonlinearities, J. Math. Phys. Sci. 18-1 ( [7] AMBROSETTI A., Remarks on dynamical systems with singular potentials, in Nonlinear Analysis, a trubute in honour of Giovanni Prodi, Quaderni Scuola Norm. Sup. Pisa, ( [8] AMBROSETTI A.-BADIALE M., The dual variational principle and elliptic problems with discontinuous nonlinearities, Journ. Math. Anal. Appl. 140, 2 ( [9] AMBROSETTI A.-BESSI U., Multiple periodic trajectories in a relativistic gravitational field, in Variational Methods (Ed.H. Berestycki et al.), Birkäuser, ( [10] AMBROSETTI A.-BESSI U., Multiple closed orbits for perturbed Keplerian problems, J. Diff. Equat. to appear. Preliminary note in Rend. Mat. Acc. Lincei, s. 9, v. 2 ( [11] AMBROSETTI A.-BERTOTTI M.L., Homoclinics for a second order conservative systems, Proc. Conf. in honour of L. Nirenberg, Trento [12] AMBROSETTI A.-CALAHORRANO M. - DOBARRO F., Remarks on the Grad-Shafranov equation, Appl. Math. Lett. 3-3 ( [13] AMBROSETTI A.-COTI ZELATI V., Critical point with lack of compactness and singular dynamical systems, Ann. Mat. Pura Appl. 149 ( [14] AMBROSETTI A.-COTI ZELATI V., Perturbation of Hamiltonian Systems with Keplerian Potentials, Mat. Zeit. 201 ( [15] AMBROSETTI A.-COTI ZELATI V., Closed orbits with fixed energy for singular Hamiltonian Systems, Archive Rat. Mech. Analysis, 112 ( [16] AMBROSETTI A.-COTI ZELATI V., Closed orbits with fixed energy for a class of N-body problems, Annales Inst H. Poincaré Analyse Nonlin, to appear. Numdam | Zbl 0757.70007 [17] AMBROSETTI A.-COTI ZELATI V. - EKELAND I., Symmetry breaking in Hamiltonian Systems, J. Diff. Equat. 67 ( [18] AMBROSETTI A.-EKELAND I., Periodic solution of a class of Hamiltonian Systems with singularities, Proc. Royal Soc. Edinburgh 114 A ( [19] AMBROSETTI A.-LUPO D., A class of nonlinear Dirichlet with multiple solutions, J. Nonlinear Anal. T.M.A..8-10 ( [20] AMBROSETTI A.-MANCINI G., Sharp nonuniqueness results for some nonlinear problems, J. Nonlinear Anal. T.M.A. 3 ( [21] AMBROSETTI A.-MANCINI G., Remarks on some free boundary problems, Contribution to nonlinear Partial Differential Equations, Pitman ( [22] AMBROSETTI A.-MANCINI G., Solution of minimal period for a class of convex Hamiltonian systems, Math. Annalen 255 ( [23] AMBROSETTI A.-MANCINI G., On a theorem by Ekeland and Lasry concerning the number of periodic Hamiltonian trajectories, J. Diff. Equat.43 ( [24] AMBROSETTI A.-PRODI G., On the inversion of some differentiable mapping with singularities between Banach spaces, Ann. Mat. Pura Appl. 93 ( [25] AMBROSETTI A.-PRODI G., A primer of Nonlinear Analysis, Cambridge Univ. Press, to appear. Zbl 0781.47046 [26] AMBROSETTI A.-RABINOWITZ P.H., Dual variational methods in critical points theory and applications, J. Funct. Anal. 14 ( [27] AMBROSETTI A.-SRIKANTH P.N., Superlinear elliptic problems and the dual principle in critical point theory, J. Math. Phys. Sci. 18-4 ( [28] AMBROSETTI A.-STRUWE M., A note on the problem + Δu ‗ λu , u |u|2⋆-2, u ∊ H10, λ > 0, Manus Math. 54 ( [29] AMBROSETTI A.-STRUWE M., Existence of steady vortex rings in an ideal fluid, Arch. Rat. Mech. Anal. 108, 2 ( [30] AMBROSETTI A.-TURNER R.E.L., Some discontinuous variationals problems, Diff. and Integral. Equa. 1 ( [31] AMBROSETTI A.-YANG JANFU, Asymptotic behaviour in planar vortex theory, Rend. Mat. Acc. Lincei, s.9-1 ( [32] AMICK C.J.-FRAENKEL L.E., The uniqueness of Hill's spherical vortex, Arch. Rat. Mech. Anal. 2 ( [33] AMICK C.J.-TURNER R.E.L., A global branch of steady vortex rings, J. Reine Angw. Math. 384 ( Article | MR 89c:35134 | Zbl 0628.76032 [34] BAHRI A., Topological results on a certain class of functionals and applications, J. Funct. Anal. 41 ( [35] BAHRI A.-BERESTYCKI H., A perturbation method in critical point theory and applications, Trans. Amer. Math. Soc. 267 ( [36] BAHRI A.-CORON J.M., On a nonlinear elliptic equation involving the critical Sobolev exponent : the effect of the topology of the domain, Comm. Pure Appl. Math. 41 ( [37] BAHRI A.-LIONS P.L., Morse index of some min-max critical points I. Application to multiplicity results, Comm. Pure Appl. Math. 41 ( [38] BAHRI A.-RABINOWITZ P.H., A minimax method for a class of Hamiltonian systems with singular potentials, J. Funct. Anal. 82 ( [39] BAHRI A.-RABINOWITZ P.H., Solutions of the three-body problem via critical points of infinity, Preprint. [40] BANDLE C., Isoperimetric Inequalities and Applications, Pitman, London ( [41] BENCI V., A geometrical index for the group S1 and some applications to the research of periodic solutions of O.D.E.'s, Comm. Pure Appl. Math. 34 ( [42] BENCI V.-CERAMI G., The effect of the domain topology on the number of positive solutions of nonlinear elliptic problems, Arch. Rat. Mech. Anal. 114 ( [43] BENCI V.-GIANNONI F., Periodic solutions of prescribed energy for a class of Hamiltonian systems with singular potentials, J. Diff. Eq. 82 ( [44] BENCI V.-RABINOWITZ P.H., Critical point theorems for indefinite functionals, Invent. Math. 52 ( [45] BERESTYCKI H.-LASRY J.M.-MANCINI G.-RUF B., Existence of multiple periodic orbits on star-shaped Hamiltonian surfaces, Comm. Pure Appl. Math. ( [46] BERGER M.S. - FRAENKEL L.E., Nonlinear desingularization in certain free-boundary problems, Comm. Math. Phys. 77 ( Article | MR 81m:35055 | Zbl 0454.35087 [47] BESSI U., Multiple closed orbits for singular conservative systems via geodesics theory, Rend. Sem. Mat. Univ. Padova, to appear. Numdam | Zbl 0850.70210 [48] BESSI U., Multiple closed orbits of fixed energy for gravitational potentials, J. Diff. Eq., to appear. Zbl 0787.34029 [49] BESSI U., Multiple homoclinics for autonomous singular potentials, to appear. [50] BESSI U. - COTI ZELATI V., Symmetries and noncollision closed orbits for a planar N-body type problems, J. Nonlin. Anal. T.M.A. 16 ( [51] BREZIS H. - CORON J.M. - NIRENBERG L., Free vibrations for a nonlinear equation and a theorem of P. Rabinowitz, Comm. Pure Appl. Math. 33 ( [52] BREZIS H. - NIRENBERG L., Positive solutions of nonlinear elliptic equations involving critical Sobolev exponents, Comm. Pure Appl. Math. 36 ( [53] BROWDER F., Infinite dimensional manifolds and nonlinear eigenvalue problems, Ann. of Math. 82 ( [54] CANDELA A.M., Remarks on the number of positive solutions for a class of nonlinear elliptic problems, Diff. & Int. Eq. (to appear). Zbl 0784.35031 [55] CAPOZZI A. - FORTUNATO D. - PALMIERI G., An existence result for nonlinear elliptic problems involving critical Sobolev exponent, Ann. Inst. Poincaré, Anal. Nonlin. 2 ( Numdam | MR 87j:35126 | Zbl 0612.35053 [56] CAPOZZI A. - GRECO C. - SALVATORE A., Lagrangian systems in presence of singularities, Proc. Am. Math. Soc. 102 ( [57] CLARKE F.H., Periodic solutions of Hamiltonian inclusions, J. Diff. Equat. 40 ( [58] CLARKE F.H. - EKELAND I., Hamiltonian trajectories having prescribed minimal period, Comm. Pure Appl. Math. 33 ( [59] CHANG C.K., Variational methods for nondifferentiable functionals and their applications to partial differential equations, J. Math. Anal. Appl. 80 ( [60] CHANG C.K., A remark on the perturbation of critical manifolds, Preprint Peking University. [61] CERAMI G., Soluzioni positive di problemi con parte nonlienare discontinua e applicazioni a un problema di frontiera libera, Boll. U.M.I. 2 ( [62] CORON J.M., Topologie et cas limite des injections de Sobolev, C.R. Acad. Sci. Paris 299 ( [63] COTI ZELATI V., Periodic solutions for a class of planar, singular dynamical systems, J. Math. Pures et Appl. 68 ( [64] COTI ZELATI V., A class of periodic solutions of the N-body problem, Cel. Mech. and Dyn. Astr. 46 ( [65] COTI ZELATI V., Periodic solutions for N-body type problems, Annales Inst. H. Poincaré, Analyse Nonlin. 7 ( Numdam | MR 93a:70009 | Zbl 0723.70010 [66] COTI ZELATI V. - EKELAND I. - SÉRÉ E., A variational approach to homoclinic orbits in Hamiltonian systems, Math. Ann. Vol.288 ( [67] COTI ZELATI V. - RABINOWITZ P.H., Homoclinic orbits for a second order Hamiltonian systems possessing superquadratic potentials, Preprint SISSA, Trieste ( [68] COTI ZELATI V. - SERRA E., Collision and non-collision solutions for a class of Keplerian-like dynamical systems, Preprint SISSA, Trieste ( [69] DANCER E.N., Counterexamples to some conjectures on the number of solutions of nonlinear equations, Math. Ann. 272 ( [70] DANCER E.N., The G-invariant implicit function theorem in infinite dimension, Proc. Roy. Soc. Edinburgh, 102-A ( [71] DEGIOVANNI M.-GIANNONI F., Periodic solutions of dynamical systems with Newtonian type potentials, Ann. Scuola Norm. Sup. Pisa Cl. Sci. (4) 15 ( Numdam | MR 91b:58201 | Zbl 0692.34050 [72] EKELAND I., Nonconvex minimization problems, Bull. Am. Math. Soc. 1 ( Article | MR 80h:49007 | Zbl 0441.49011 [73] EKELAND I., Convexity methods in hamiltonian mechanics, Springer, [74] EKELAND I.-HOFER H., Periodic solution with prescribed minimal period for convex autonomous hamiltonian systems, Invent. Math. 81 ( [75] EKELAND I.-LASRY J.M., On the number of closed trajectories for a hamiltonian flow on a convex energy surface, Ann. of Math. 112 ( [76] FADELL E.-HUSSEINI S., A note on the category of free loop space, Proc. A.M.S. 107 ( [77] FRAENKEL L.E.-BERGER M.S., A global theory of steady vortex rings in an ideal fluid, Acta Math. 132 ( [78] FUCIK S., Solvability of nonlinear equations and boundary value problems, D. Reidel Publ. Co., Dordrecht ( [79] GALLOUET T.-KAVIAN O., Resonance for jumping nonlinearities, Comm. P.D.E. 7-3 ( [80] GIDAS B.-NI W.M.-NIRENBERG L., Symmetry and relates properties via the maximum principle, Comm. Math. Phys. 68 ( Article | MR 80h:35043 | Zbl 0425.35020 [81] GIRARDI M.-MATZEU M., Essential critical points of linking type and solutions of minimal period to superquadratic hamiltonian systems, J. Nonlinear Analysis T.M.A., to appear. Zbl 0776.58030 [82] GORDON W.B., Conservative dynamical systems involving strong forces, Trans. Amer. Math. Soc. 204 ( [83] GHOUSSOUB N.-PREISS D., A general mountain pass principle for locating and classifying critcal points, Annales Inst. H. Poincaré, Analyse Nonlineaire, 6 ( Numdam | Zbl 0711.58008 [84] GRECO C., Periodic solutions of a class of singular Hamiltonian systems, J. Nonlinear Analysis T.M.A. 12 ( [85] HOFER H., A note on the topological degree at a critical point of mountain-pass type, Proc. Am. Math. Soc. 90 ( [86] HOFER H.-WYSOCKI K., First order elliptic systems and the existence of homoclinic orbits in Hamiltonian systems, Math. Ann. Vol. 288 ( [87] HOFER H.-ZEHNDER E., Periodic solutions on hypersurfaces and a result by C. Viterbo, Inv. Math. 90 ( [88] KLINGENBERG W., Lectures on closed geodesics, Springer, [89] KASDAN J.L.-WARNER F.W., Remarks on some quasilinear elliptic equations, Comm. Pure Appl. Math. 28 ( [90] KOVALEVSKY J., Introduction to celestial Mechanics, D. Reidel Publ. Co., Dordrecht, [91] KRASNOSELSKII M.A., Topological Methods in the theory of non-linear integral equations, Pergamon, Oxford, [92] LANDESMAN E.M.-LAZER A.C., Nonlinear perturbations of linear elliptic problems at resonance, J. Math. Mech. 19 ( [93] LAZER A.C.-MCKENNA P.J., On the number of solutions of a nonlinear Dirichlet problem, J. Math. Anal. Appl. 84 ( [94] LAZZO M., Multiple positive solutions of nonlinear elliptic equations involving critical Sobolev exponents, C.R. Acad. Sci. Paris, to appear. Zbl 0761.35021 [95] LEVI CIVITA T., Introduzione alla meccanica relativistica, Zanichelli, Bologna, [96] LUSTERNIK L.-SCHNIRELMAN L., Méthode topologique dans les problémes varationelles, Hermann, Paris ( [97] MAJER P., Ljusternik-Schnirelman theory without Palais-Smale condition and singular dynamical systems, Annales Inst. H. Poincaré, Analyse Nonlin.8 ( Numdam | MR 93e:58024 | Zbl 0749.58046 [98] MAWHIN J.-WILLEM M., Critical point theory and hamiltonian systems, Springer, [99] MOSER J., Periodic orbits near an equilibrium and a theorem by Alan Weinstein, Comm. Pure Appl. Math. 29 ( [100] MOSER J., Regularization of Kepler's problem and the averaging method on a manifold, Comm. Pure Appl. Math. 23 ( [101] NI W.M., On the existence of global vortex rings, J. d'Analyse Math. 37 ( [102] NIRENBERG L., Variational and topological methods in nonlinear problems, Bull. A.M.S. 4-3 ( Article | MR 83e:58015 | Zbl 0468.47040 [103] NORBURY J., A family of steady vortex rings, J. Fluid Mech. 57 ( [104] PALAIS R., Lusternik-Schnirelman theory on Banach manifolds, Topology 5 ( [105] PALAIS R.-SMALE S., A generalized Morse theory, Bull. Amer. Math. Soc. 70 ( Article | MR 28 #1634 | Zbl 0119.09201 [106] POHOZAEV S.I., Eigenfunctions of the equations Δu + λf(u) = 0, Soviet Math. 5 ( [107] RABINOWITZ P.H., Periodic solutions of hamiltonian systems, Comm. Pure Appl. Math. 31 ( [108] RABINOWITZ P.H., A variational method for finding periodic solutions of differential equations, Nonlinear Evolution Equations (M.G. Crandall ed.), Academic Press ( [109] RABINOWITZ P.H., On a theorem of Hofer and Zehnder, Periodic solutions of hamiltonian systems and related topics (P.H. Rabinowitz et al. ed.), NATO ASI Series C Vol. 209, Reidel Publ. Co., [110] RABINOWITZ P.H., Minimax methods in critical point theory with applications to differential equations, CBMS Reg. Conf. Ser. in Math. 65, A.M.S., Providence, [111] RABINOWITZ P.H., Homoclinic orbits for a class of Hamiltonian systems, Proceed. Royal Soc. Edinburgh, Vol.114A ( [112] RABINOWITZ P.H.-TANAKA K., Some results on connecting orbits for a class of Hamiltonian systems, Math. Zeit., to appear. Zbl 0707.58022 [113] SCHWARTZ J.T., Generalizing the Lusternik-Schnirelman theory of critical points, Comm. Pure Appl. Math. 17 ( [114] SÉRÉ E., Existence of infinitely many homoclinic orbits in Hamiltonian systems, Math. Zeit., to appear. Article | Zbl 0725.58017 [115] SERRA E., Dynamical systems with singular potentials : existence and qualitative properties of periodic motions, Ph.D. Thesis, SISSA, Trieste ( [116] SERRA E.-TERRACINI S., Noncollision periodic solutions to some three- body like problems, Preprint SISSA, Trieste ( [117] SRIKANTH P.N., Uniqueness of solutions of nonlinear Dirichlet problems, to appear. [118] STAMPACCHIA G., Le probléme de Dirichlet pour les équations elliptiques du second ordre a coefficients discontinuous, Ann. Inst. Fourier, 15 ( Numdam | MR 33 #404 | Zbl 0151.15401 [119] STRUWE M., Infinitely many critical points for functionals which are not even and applications to superlinear boundary value problems, Manus. Math. 32 ( [120] STRUWE M., Variational methods, Springer, [121] STUART C., Differential equations with discontinuos nonlinearities, Arch. Rat. Mech. Anal. 63 ( [122] STUART C.-TOLAND J.F., A variational method for boundary value problems with discontinuous non-linearities, J. London Math. Soc. 21 ( [123] SZULKIN A., Ljusternik-Schnirelmann theory on C1 manifolds, Ann. Inst. H. Poincaré Anal. Non Linéaire 5 ( Numdam | MR 90a:58027 | Zbl 0661.58009 [124] TANAKA K., Homoclinic orbits for a singular second order Hamiltonian system, Annales Inst. H. Poincaré, Analyse Non-lineaire, Vol.7 ( Numdam | MR 93g:58029 | Zbl 0712.58026 [125] TANAKA K., Non-collision solutions for a second order singular Hamiltonian system with weak forces, Preprint ( [126] TERRACINI S., Periodic solutions to dynamical systems with Keplerian type potentials, Ph.D. Thesis, SISSA, Trieste ( [127] VAN GROESEN E.W.C., Analytical mini-max methods for Hamiltonian break orbits of prescribed energy, J. Math. Anal. Appl. 132 ( [128] WANG Z.Q., On a superlinear elliptic equation, Annales Inst H. Poincaré Analyse nonlin. 8 ( Numdam | MR 92a:35064 | Zbl 0733.35043 [129] WEINSTEIN A., Normal modes for nonlinear hamiltonian systems, Invent. Math. 20 ( [130] WEINSTEIN A., Periodic orbits for convex hamiltonian systems, Ann. of Math. 108 ( [131] YANG JANFU, Existence and asymptotic behaviour in planar vortex theory, to appear. |
||
| Copyright Cellule MathDoc 2013 | Crédit | Plan du site | |||