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Referencias:

• Wilson, K.G., Kogut, J., The renormalization group and the ϵ expansion (1974) Phys. Rep., 12, p. 75
• Goldenfeld, N., (1992) Lectures on Phase Transitions and the Renormalization Group, , (Massachusetts: Perseus Books)
• Fisher, M., Renormalization group theory: Its basis and formulation in statistical physics (1998) Rev. Mod. Phys., 70, p. 653
• McComb, W.D., (2004) Renormalization Methods, , (Oxford: Clarendon)
• Bourret, R.C., Stochastically perturbed fields, with applications to wave propagation in random media (1962) II Nuovo Cimento, 26, p. 1
• Frisch, U., (1968) Wave Propagation in Random Media (Probabilistic Methods in Applied Mathematics), 1, p. 75. , ed A T Bharucha-Reid (New York: Academic)
• Sheng, P., (2006) Introduction to Wave Scattering, Localization and Mesoscopic Phenomena, , (New York: Springer)
• Franco, M., Calzetta, E., Wave propagation in non-Gaussian random media (2015) J. Phys. A: Math. Theor., 48
• Vollhardt, D., Wölfle, P., Diagrammatic, self-consistent treatment of the Anderson localization problem in d<2 dimensions (1980) Phys. Rev., 22, p. 4666
• Wölfle, P., Vollhardt, D., (1982) Self-Consistent Diagrammatic Theory of Anderson Localization Anderson Localization, p. 26. , ed Y Nagaoka and H Fukuyama
• Vollhardt, D., Wolfle, P., (1992) Self-Consistent Theory of Anderson Localization Electronic Phase Transitions, p. 1. , ed W Hanke and Y V Kopaev (Amsterdam: Elsevier)
• Eckert, F., (2010) Transport of Waves in Non-linear Disordered Media, , Diploma Thesis Albert-Ludwigs Universitat, Freiburg
• Anderson, P., Absence of diffusion in certain random lattices (1958) Phys. Rev., 109, p. 1492
• Depine, R., Dorado, L., Modeling of disorder effects and optical extinction in three-dimensional photonic crystals (2009) Phys. Rev., 79
• Lozano, G., Míguez, H., Dorado, L., Depine, R., (2012) Modeling the Optical Response of Three-Dimensional Disordered Structures Using the Korringa-Kohn-Rostoker Method, , (Optical Properties of Photonic Structures: Interplay of Order and Disorder) (Boca Raton, FL: CRC Press)
• Tourin, A., Fink, M., Derode, A., Absence of diffusion in certain random lattices (2000) Waves Random Media, 10, pp. R31-R60
• Knothe, A., (2012) Conservation of Energy in Coherent Backscattering of Light, , Bachelor Thesis Albert-Ludwigs Universitat, Freiburg
• Knothe, A., Wellens, T., Flux conservation in coherent backscattering and weak localization of light (2013) J. Phys. A: Math. Theor., 46
• Wegner, F., Houghton, A., Renormalization group equation for critical phenomena (1973) Phys. Rev., 8, p. 401
• Wetterich, C., Exact evolution equation for the effective potential (1993) Phys. Lett., 301, p. 90
• Kopietz, P., Bartosch, L., Schütz, F., (2010) Introduction to the Functional Renormalization Group, 798. , (Lecture Notes in Physics) (New York: Springer)
• Blaizot, J.-P., Galain, R., Wschebor, N., A new method to solve the non perturbative renormalization group equations (2006) Phys. Lett., 632, p. 571
• Blaizot, J.-P., Pawlowski, J.M., Reinosa, U., Exact renormalization group and Φ-derivable approximations (2011) Phys. Lett., 696, p. 523
• Blaizot, J.P., Renormalization group flow equations with full momentum dependence (2011) Phil. Trans. R. Soc., 369, p. 2735
• Blaizot, J.P., Nonperturbative renormalization group and Bose-Einstein condensation (2012) Renormalization Group and Effective Field Theory Approaches to Many-Body Systems, 852, p. 1. , (Lecture Notes in Physics) ed J Polonyi and A Schwenk (Berlin: Springer)
• Morris, T.R., Properties of derivative expansion approximations to the renormalization group (1998) Int. J. Mod. Phys., 12, p. 1343
• Martin, P., Siggia, E., Rose, H., Statistical dynamics of classical systems (1973) Phys. Rev., 8, p. 423
• De Dominicis, C., Giardina, I., (2006) Random Fields and Spin Glasses, , (Cambridge: Cambridge University Press)
• Kamenev, A., (2011) Field Theory of Non-Equilibrium Systems, , (Cambridge: Cambridge University Press)
• Calzetta, E., Hu, B.-L., (2008) Nonequilibrium Quantum Field Theory, , (Cambridge: Cambridge University Press)
• Zanella, J., Calzetta, E., Renormalization group and nonequilibrium action in stochastic field theory (2002) Phys. Rev., 66
• Zanella, J., Calzetta, E., (2006) Renormalization Group Study of Damping in Nonequilibrium Field Theory, , (arXiv:hep-th/0611222)
• Torquato, S., (2002) Random Heterogeneous Materials, 16. , (New York: Springer)
• Zinn-Justin, J., (1993) Quantum Field Theory and Critical Phenomena, , (Oxford: Oxford University Press)
• Balian, R., Niez, J.J., Electromagnetic waves in random media: A supersymmetric approach (1995) J. Phys., 5, pp. 7-69
• Arenas, G., Barci, Z.D., Hidden symmetries and equilibrium properties of multiplicative white-noise stochastic processes (2012) J. Stat. Mech., 2012 (12)
• Arenas, G., Barci, Z.D., Supersymmetric formulation of multiplicative white-noise stochastic processes (2012) Phys. Rev., 85
• Van Tiggelen, B., Maynard, R., Reciprocity and Coherent Backscattering of Light ed G Papanicolaou (1998) Wave Propagation in Complex Media, 96, p. 247. , (New York: Springer)
• Akkermans, E., Montambaux, G., (2007) Mesoscopic Physics of Electrons and Photons, , (Cambridge: Cambridge University Press)

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