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[Al04]J. F. Alves. Strong statistical stability of non-uniformly expanding maps. Nonlinearity 17(4) (2004), 1193–1215.
[AAV07]J. F. Alves, V. Araújo and C. H. Vásquez. Stochastic stability of non-uniformly hyperbolic diffeomorphisms. Stoch. Dyn. 7(3) (2007), 299–333.
[ABV00]J. F. Alves, C. Bonatti and M. Viana. SRB measures for partially hyperbolic systems whose central direction is mostly expanding. Invent. Math. 140 (2000), 351–398.
[ALP05]J. F. Alves, S. Luzzatto and V. Pinheiro. Markov structures and decay of correlations for non-uniformly expanding dynamical systems. Ann. Inst. H. Poincaré Anal. Non Linéaire 22(6) (2005), 817–839.
[Ara00]V. Araújo. Attractors and time averages for random maps. Ann. Inst. H. Poincaré Anal. Non Linéaire 17 (2000), 307–369.
[Arn98]L. Arnold. Random Dynamical Systems. Springer, Berlin, 1998.
[Ba97]V. Baladi. Correlation spectrum of quenched and annealed equilibrium states for random expanding maps. Commun. Math. Phys. 186 (1997), 671–700.
[BaY93]V. Baladi and L.-S. Young. On the spectra of randomly perturbed expanding maps. Comm. Math. Phys 156 (1993), 355–385; Erratum, Comm. Math. Phys.166 (1994), 219–220.
[BeC85]M. Benedicks and L. Carleson. On iterations of $1-ax^2$ on ($-1, 1$). Ann. of Math. (2) 122 (1985), 1–25.
[BeC91]M. Benedicks and L. Carleson. The dynamics of the Hénon map. Ann. of Math. (2) 133 (1991), 73–169.
[BeV06]M. Benedicks and M. Viana. Random perturbations and statistical properties of Hénon-like maps. Ann. Inst. H. Poincaré Anal. Non Linéaire 23(5) (2006), 713–752.
[Bo75]R. Bowen. Equilibrium States and the Ergodic Theory of Axiom A Diffeomorphisms (Lecture Notes in Mathematics, 480). Springer, 1975.
[BR75]R. Bowen and D. Ruelle. The ergodic theory of Axiom A flows. Invent. Math. 29 (1975), 181–202.
[CE80]P. Collet and J. Eckmann. On the abundance of aperiodic behavior for maps on the interval. Comm. Math. Phys. 73 (1980), 115–160.
[Ja81]M. Jakobson. Absolutely continuous invariant measures for one parameter families of one-dimensional maps. Comm. Math. Phys. 81 (1981), 39–88.
[KK86]A. Katok and Y. Kifer. Random perturbations of transformations of an interval. J. Anal. Math. 47 (1986), 193–237.
[Ki86]Y. Kifer. Ergodic Theory of Random Perturbations. Birkhäuser, Boston, Basel, 1986.
[Ki88]Y. Kifer. Random Perturbations of Dynamical Systems. Birkhäuser, Boston, Basel, 1988.
[LQ95]P.-D. Liu and M. Qian. Smooth Ergodic Theory of Random Dynamical Systems. Springer, Heidelberg, 1995.
[Me00]R. J. Metzger. Stochastic stability for contracting Lorenz maps and flows. Commun. Math. Phys. 212 (2000), 277–296.
[Oh83]T. Ohno. Asymptotic behaviors of dynamical systems with random parameters. Publ. RIMS Kyoto Univ. 19 (1983), 83–98.
[Ru76]D. Ruelle. A measure associated with Axiom A attractors. Amer. Jour. Math. 98 (1976), 619–654.
[Si72]Y. Sinai. Gibbs measures in ergodic theory. Russ. Math. Surv. 27(4) (1972), 21–69.
[Vi97]M. Viana. Multidimensional non-hyperbolic attractors. Publ. Math. IHES 85 (1997), 63–96.
[Yo86]L.-S. Young. Stochastic stability of hyperbolic attractors. Ergod. Th. & Dynam. Sys. 6 (1986), 311–319.
[Yo99]L.-S. Young. Recurrence times and rates of mixing. Israel J. Math. 110 (1999), 153–188.
[Yo02]L.-S. Young. What are SRB measures, and which dynamical systems have them? J. Stat. Phys. 108(5) (2002), 733–754.