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Referencias:

• Acosta, G., Durán, R.G., An optimal Poincaré inequality in L 1 for convex domains (2004) Proceedings of the American Mathematical Society, 132, pp. 195-202. , MR 2021262 (2004j: 26031)
• Baffico, L., Conca, C., Rajesh, M., Homogenization of a class of nonlinear eigenvalue problems (2006) Proceedings of the Royal Society of Edinburgh. Section A. Mathematics, 136, pp. 7-22. , MR 2217505 (2007b: 35021)
• Binding, P.A., Browne, P.J., Watson, B.A., Spectral problems for non-linear Sturm-Liouville equations with eigenparameter dependent boundary conditions (2000) Canadian Journal of Mathematics, 52, pp. 248-264. , MR 1755777 (2001b: 34154)
• Binding, P.A., Rynne, B.P., The spectrum of the periodic p-Laplacian (2007) Journal of Differential Equations, 235, pp. 199-218. , MR 2309572 (2008m: 35093)
• Castro, C., Zuazua, E., High frequency asymptotic analysis of a string with rapidly oscillating density (2000) European Journal of Applied Mathematics, 11, pp. 595-622. , MR 1811309 (2001k: 34093)
• Castro, C., Zuazua, E., Low frequency asymptotic analysis of a string with rapidly oscillating density (2000) SIAM Journal on Applied Mathematics, 60, pp. 1205-1233. , MR 1760033 (2001h: 34117)
• Denkowski, Z.I., Migórski, S.I., Papageorgiou, N.S., (2003) An introduction to nonlinear analysis: Applications, , Kluwer Academic Publishers, Boston, MA, MR 2024161 (2005b: 47108)
• Fernández Bonder, J., Pinasco, J.P., Salort, A.M., Convergence rate for quasilinear eigenvalue homogenization (2015) Journal of Math. Analysis and Applications, 423, pp. 1427-1447
• Fernández Bonder, J., Rossi, J.D., Existence results for the p-Laplacian with nonlinear boundary conditions (2001) Journal of Mathematical Analysis and Applications, 263, pp. 195-223. , MR 1864315 (2002h: 35063)
• García Azorero, J.P., Peral Alonso, I., Existence and nonuniqueness for the p-Laplacian: Nonlinear eigenvalues (1987) Communications in Partial Differential Equations, 12, pp. 1389-1430. , MR 912211 (89e: 35058)
• García Azorero, J., Peral Alonso, I., Comportement asymptotique des valeurs propres du p-laplacien, , Comptes Rendus des Séances de l'Académie des Sciences. Série I. Mathématique 307 (1988], 75-78, MR 954263 (89k: 35171)
• Kawohl, B., Lucia, M., Prashanth, S., Simplicity of the principal eigenvalue for indefinite quasilinear problems (2007) Advances in Differential Equations, 12, pp. 407-434. , MR 2305874 (2008i: 35043)
• Kenig, C.E., Lin, F., Shen, Zhongwei, Convergence Rates in L 2 for Elliptic Homogenization Problems (2012) Archive for Rational Mechanics and Analysis, 203, pp. 1009-1036
• Lê, A., Eigenvalue problems for the p-Laplacian, Nonlinear Analysis (2006) Theory Methods & Applications. An International Multidisciplinary Journal. Series A: Theory and Methods, 64, pp. 1057-1099. , MR 2196811 (2007b: 35246)
• Huang, Y.X., On eigenvalue problems of p-Laplacian with Neumann boundary conditions (1990) Proceedings of the American Mathematical Society, 109, pp. 177-184. , MR 1010800 (90h: 35182)
• Moskow, S., (1997) Vogelius Michael, First-order corrections to the homogenised eigenvalues of a periodic composite medium, , The case of Neumann boundary conditions. Preprint, Rutgers University
• Olĕınik, O.A., Shamaev, A.S., Yosifian, G.A., Mathematical problems in elasticity and homogenization (1992) Studies in Mathematics and its Applications 26, , North-Holland Publishing Co., Amsterdam, MR 1195131 (93k: 35025)
• Pinasco, J.P., The asymptotic behavior of nonlinear eigenvalues (2007) The Rocky Mountain Journal of Mathematics, 37, pp. 1981-1988. , MR 2382638 (2008m: 34192)
• Rabinowitz, P.H., (1974) Variational methods for nonlinear eigenvalue problems, pp. 139-195. , Eigenvalues of non-linear problems (Centro Internaz. Mat. Estivo (C.I.M.E.), III Ciclo, Varenna, Edizioni Cremonese, Rome, 1974, MR 0464299 (57 #4232)
• Salort, A.M., Convergence rates in a weighted Fucik problem (2012) Advanced Nonlinear Studies, 14, pp. 427-444
• Santosa, F., Vogelius, M., First-order corrections to the homogenized eigenvalues of a periodic composite medium (1993) SIAM Journal on Applied Mathematics, 53, pp. 1636-1668. , MR 1247172 (94h: 35188)
• Szulkin, A., Ljusternik-Schnirelmann theory on C 1-manifolds (1988) Annales de l'Institut Henri Poincaré. Analyse Non Linéaire, 5, pp. 119-139. , MR 954468 (90a: 58027)

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