Publicaciones de Patricio Felmer:

1.  PH. CL´EMENT, P. Felmer and E. MITIDIERI, Homoclinic orbits for a class of infinite dimensional Hamiltonian systems, Annali de la Scuola Normale Superiore de Pisa. Serie IV. Vol. XXIV. Fasc. 2, 1997, 367-393.
2. C. Cortázar, M. Elgueta and P. Felmer, Existence of signed solutions for a semilinear elliptic boundary value problem. Diff. Int. Equat., 7 (1)(1994), 293-299.
3. C. Cortázar, M. Elgueta and P. Felmer, On a semilinear elliptic problem in  with a non-Lipschitzian non-linearity, Adv. in Diff. Eq., Vol. 1, No. 2, (1996), 199-218.
4. C. Cortázar, M. Elgueta and P. Felmer, Symmetry in an elliptic problem and the blow-up set of a quasilinear heat equation, Comm. in P.D.E., 21 (1996), 507-520.
5. C. Cortázar, M. Elgueta and P. Felmer, Uniqueness of positive solutions of  in  ,  , Arch. Rational Mech. Anal. 142 (1998), 127-141.
6. C. Cortázar, M. Elgueta and P. Felmer, Some uniqueness results for  in  ,  , Reaction diffusion systems. Lecture Notes Pure Appl Math 194, Marcel Dekker, (1998).

 D. DE FIGUEIREDO and P. Felmer, A Liouville-type theorem for elliptic systems, Annali de la Scuola Normale Superiore de Pisa, Serie IV. Vol. XXI. Fasc. 3, (1994), 387-397.
7. A. AVILA and P. Felmer, Periodic and subharmonic solutions for a class of second order Hamiltonian systems, Dynamic Systems and Applications, Vol. 3, No 4, (1994), 519-536.
8.  D. DE FIGUEIREDO and P. Felmer, On superquadratic elliptic systems, Trans. AMS, Vol. 343, No 1, (1994), 99-116.
9.  PH. CL´EMENT, P. Felmer and E. MITIDIERI, Solutions homoclines d'un systeme hamiltonien non-borné et superquadratique, C.R. Acad. Sci. Paris, t. 320, Série I, (1995), 1481-1484.
10.  M. del Pino and P. Felmer, Multiple solutions for a semilinear elliptic equation, Trans. AMS, vol. 347, N. 12, 1995.
11.  M. del Pino and P. Felmer, Locally Energy-Minimizing Solutions of the Ginzburg Landau Energy, C.R. Acad. Sci. Paris, t. 321, Série I, (1995), 1207-1211.
12.  M. del Pino and P. Felmer, Least energy solutions to semilinear elliptic equations in unbounded domains, Proc. Roy. Soc. Edinburgh, 126A (1996), 195-208.
13.  M. del Pino and P. Felmer, Local mountain passes for semilinear elliptic problems in unbounded domains, Calc. of Variations and PDE's 4 (1996), 121-137.
14. M. del Pino and P. Felmer, Bound states of nonlinear Schrödinger equations, J. of Functional Analysis149 (1997), 245-265.
15. M. del Pino and P. Felmer, Localizing spike-layer patterns in singularly perturbed elliptic problems, Proceedings Asymptotics in nonlinear diffusive systems Math. Inst. Tohoku University, Sendai, Japan July 28-August 1, 1997. Tohoku Mathematical Publications 8 (1998).
16.  M. del Pino and P. Felmer, Multi-peak bound states of nonlinear Schrödinger equations, Ann. Inst. H. Poincaré Analyse Nonlineaire 15 (1998), 127-149.
17.  M. del Pino and P. Felmer, Local minimizers of the Ginzburg-Landau Energy, Math. Zeitschrift 225 (1997), 671-684.
18. M. del Pino, P. Felmer and O. MIYAGAKI, Existence of Positive Bound States of Nonlinear Schrödinger Equations with Saddle-like Potential, Nonlinear Analysis Vol 34, No 7, 1998, 979-989.
19. M. del Pino and P. Felmer, On the basic concentration estimate for the Ginzburg-Landau energy, Diferential and Integral Equations11, No 5, 1998, 771-779.
20. M. del Pino, P. Felmer and J. WEI, On the role of distance function on certain elliptic singular perturbation problems, to appear in Comm. in Partial Diff. Equations.
21. M. del Pino, P. Felmer and J. WEI, On the role of curvature on certain elliptic singular perturbation problems, to appear in SIAM J. Math. Anal.
22.  M. del Pino, P. Felmer and J. WEI, Multi-peak Solutions For Some Singular Perturbation Problems', to appear in Calc. of Variations and PDE's.
23.  M. del Pino and P. FELMER, Spike-layered solutions of singularly perturbed elliptic problems in a degenerate setting, to appear in Indiana University Mathematical Journal.
24.  P. Felmer and R. Manásevich, Periodic solutions of a coupled system of telegraph-wave equations, J. Math. Anal. Appl. Vol. 116, No. 1, (1986), 10-21.
25.  P. Felmer, Multiple solutions of Lagrangean systems in  , Nonlinear Analysis TMA, Vol. 15, No. (1990), 815-831.
26.  P. Felmer, Subharmonics near an equilibrium point for Hamiltonian Systems, Manuscripta Mathematica 66 1990, 359-396.
27.  P. Felmer, Heteroclinic orbits for spatially periodic Hamiltonian systems, Analyse Nonlineaire A.I.H.P., Vol. 8, No. 5 (1991), 477-497.
28.  P. Felmer, R. Manásevich and F. DE THELIN, Existence and uniqueness of positive solutions for certain quasilinear elliptic systems, Comm. in P.D.E., Vol. 17, No. 11& 12, (1992), 2013-2029.
29.  P. Felmer, Rotation type solutions for superquadratic Hamiltonian systems, Nonlinear Analysis TMA, Vol. 19, No.5, (1992), 409-425.
30.  P. Felmer, Periodic solutions of spatially periodic Hamiltonian Systems, Journal of Differential Equations, Vol. 98, No. 1, (1992).
31.  P. Felmer and E. SILVA, Subharmonics near an equilibrium for some second order hamiltonian systems, Proceedings of the Royal Society of Edinburgh, 123A (1993), 819-834.
32.  P. Felmer, Periodic Solutions of `superquadratic' Hamiltonian systems B, Journal of Differential Equations, Vol. 102, No. 1, (1993), 188-207.
33.  P. Felmer and R. Manásevich, A global approach for bifurcation from a non-degenerate periodic solution, Nonlinear Analysis TMA, Vol. 22, No 3, (1994), 353-361.
34.  P. Felmer, Nonexistence and symmetry theorems for elliptic systems in  , Rendiconti del Circolo Matematico de Palermo, Serie II-Tomo XLIII, (1994), 259-284.
35.  P. Felmer and S. MARTfINEZ, Existence and Uniqueness of positive solutions for certain differential systems, Advances in Differential Equations 3 No 4, 1998, 575-593.
36.  P. Felmer and E. SILVA, Homoclinic and periodic orbits for Hamiltonian Systems, to appear in Annali de la Scuola Normale Superiore de Pisa.
37.  P. Felmer and K. TANAKA, Hyperbolic-like solutions for singular Hamiltonian Systems, to appear in Nonlinear Differential Equations and Applications.
38.  P. Felmer and X. Q. WANG, Multiplicity for Symmetric indefinite functionals: Applications to Hamiltonian and Elliptic Systems, to appear in Topological Methods in Nonlinear Analysis.