[1] E. Bedford & J. Diller – « Energy and invariant measures for birational surface maps », Duke Math. J. 128 (2005), p. 331–368. | MR | Zbl

[2] E. Bedford, M. Lyubich & J. Smillie – « Polynomial diffeomorphisms of ${𝐂}^2$. IV. The measure of maximal entropy and laminar currents », Invent. Math. 112 (1993), p. 77–125. | MR | EuDML | Zbl

[3] E. Bedford & J. Smillie – « Polynomial diffeomorphisms of ${𝐂}^2$: currents, equilibrium measure and hyperbolicity », Invent. Math. 103 (1991), p. 69–99. | MR | EuDML | Zbl

[4] —, « Polynomial diffeomorphisms of ${𝐂}^2$. III. Ergodicity, exponents and entropy of the equilibrium measure », Math. Ann. 294 (1992), p. 395–420. | MR | EuDML | Zbl

[5] J.-Y. Briend & J. Duval – « Deux caractérisations de la mesure d’équilibre d’un endomorphisme de ${\mathrm{P}}^k\left(𝐂\right)$ », Publ. Math. Inst. Hautes Études Sci. 93 (2001), p. 145–159. | MR | EuDML

[6] D. Burguet – « A proof of Yomdin-Gromov’s algebraic lemma », Israel J. Math. 168 (2008), p. 291–316. | MR | Zbl

[7] S. Cantat – « Dynamique des automorphismes des surfaces $K3$ », Acta Math. 187 (2001), p. 1–57. | MR

[8] E. M. Chirka – Complex analytic sets, Mathematics and its Applications (Soviet Series), vol. 46, Kluwer Academic Publishers Group, 1989. | MR

[9] D. Coman & V. Guedj – « Invariant currents and dynamical Lelong numbers », J. Geom. Anal. 14 (2004), p. 199–213. | MR | Zbl

[10] H. De Thélin – « Sur la construction de mesures selles », Ann. Inst. Fourier (Grenoble) 56 (2006), p. 337–372. | MR | EuDML | Numdam

[11] —, « Sur les exposants de Lyapounov des applications méromorphes », Invent. Math. 172 (2008), p. 89–116. | MR

[12] —, « Ahlfors’ currents in higher dimension », in appear in Ann. Fac. Sci. Toulouse. | Zbl | Numdam

[13] J.-P. Demailly – « Monge-Ampère operators, Lelong numbers and intersection theory », in Complex analysis and geometry, Univ. Ser. Math., Plenum, 1993, p. 115–193. | MR | Zbl

[14] —, « Complex analytic and algebraic geometry », http://www-fourier.ujf-grenoble.fr/~demailly/books.html, 1997.

[15] J. Diller – « Dynamics of birational maps of ${𝐏}^2$ », Indiana Univ. Math. J. 45 (1996), p. 721–772. | MR | Zbl

[16] J. Diller, R. Dujardin & V. Guedj – « Dynamics of meromorphic maps with small topological degree I: from cohomology to currents », preprint arXiv:0803.0955, to appear in Indiana Univ. Math. J. | Zbl

[17] —, « Dynamics of meromorphic maps with small topological degree II: Energy and invariant measure », preprint arXiv:0805.3842, to appear in Comment. Math. Helvet.

[18] —, « Dynamics of meromorphic maps with small topological degree III: geometric currents and ergodic theory », preprint arXiv:0806.0146, to appear in Ann. Ecole Norm. Sup. | Zbl | Numdam

[19] J. Diller & V. Guedj – « Regularity of dynamical Green’s functions », Trans. Amer. Math. Soc. 361 (2009), p. 4783–4805. | MR | Zbl

[20] T.-C. Dinh & C. Dupont – « Dimension de la mesure d’équilibre d’applications méromorphes », J. Geom. Anal. 14 (2004), p. 613–627. | MR

[21] T.-C. Dinh & N. Sibony – « Dynamique des applications d’allure polynomiale », J. Math. Pures Appl. 82 (2003), p. 367–423. | MR

[22] —, « Regularization of currents and entropy », Ann. Sci. École Norm. Sup. 37 (2004), p. 959–971. | MR | EuDML | Zbl | Numdam

[23] —, « Dynamics of regular birational maps in ${\mathbb{P}}^k$ », J. Funct. Anal. 222 (2005), p. 202–216. | MR | Zbl

[24] —, « Green currents for holomorphic automorphisms of compact Kähler manifolds », J. Amer. Math. Soc. 18 (2005), p. 291–312. | MR | Zbl

[25] —, « Une borne supérieure pour l’entropie topologique d’une application rationnelle », Ann. of Math. 161 (2005), p. 1637–1644.

[26] —, « Decay of correlations and the central limit theorem for meromorphic maps », Comm. Pure Appl. Math. 59 (2006), p. 754–768. | MR | Zbl

[27] —, « Distribution des valeurs de transformations méromorphes et applications », Comment. Math. Helv. 81 (2006), p. 221–258. | MR

[28] —, « Geometry of currents, intersection theory and dynamics of horizontal-like maps », Ann. Inst. Fourier (Grenoble) 56 (2006), p. 423–457. | MR | EuDML | Zbl | Numdam

[29] —, « Pull-back currents by holomorphic maps », Manuscripta Math. 123 (2007), p. 357–371. | MR | Zbl

[30] —, « Equidistribution towards the Green current for holomorphic maps », Ann. Sci. Éc. Norm. Supér. 41 (2008), p. 307–336. | EuDML | Zbl | Numdam

[31] —, « Super-potentials of positive closed currents, intersection theory and dynamics », Acta Math. 203 (2009), p. 1–82. | MR | Zbl

[32] —, « Super-potentials for currents on compact Kähler manifolds and dynamics of automorphisms », preprint arXiv:0804.0860. | Zbl

[33] R. Dujardin – « Laminar currents and birational dynamics », Duke Math. J. 131 (2006), p. 219–247. | MR | Zbl

[34] C. Favre – « Points périodiques d’applications birationnelles de ${𝐏}^2$ », Ann. Inst. Fourier (Grenoble) 48 (1998), p. 999–1023. | MR | EuDML | Zbl | Numdam

[35] C. Favre & M. Jonsson – « Brolin’s theorem for curves in two complex dimensions », Ann. Inst. Fourier (Grenoble) 53 (2003), p. 1461–1501. | MR | EuDML | Zbl | Numdam

[36] J. E. Fornæss & N. Sibony – « Complex dynamics in higher dimension. I », Astérisque 222 (1994), p. 201–231. | MR | Zbl

[37] —, « Complex dynamics in higher dimensions », in Complex potential theory (Montreal, PQ, 1993), NATO Adv. Sci. Inst. Ser. C Math. Phys. Sci., vol. 439, Kluwer Acad. Publ., 1994, p. 131–186. | MR | Zbl

[38] J. E. Fornaess & N. Sibony – « Complex dynamics in higher dimension. II », in Modern methods in complex analysis (Princeton, NJ, 1992), Ann. of Math. Stud., vol. 137, Princeton Univ. Press, 1995, p. 135–182. | MR | Zbl

[39] M. Gromov – « Entropy, homology and semialgebraic geometry », Astérisque 145-146 (1987), p. 225–240, Séminaire Bourbaki, vol. 1985/86, exposé no 663. | MR | EuDML | Numdam

[40] —, « Convex sets and Kähler manifolds », in Advances in differential geometry and topology, World Sci. Publ., Teaneck, NJ, 1990, p. 1–38. | Zbl

[41] —, « On the entropy of holomorphic maps », Enseign. Math. 49 (2003), p. 217–235. | Zbl

[42] V. Guedj – « Courants extrémaux et dynamique complexe », Ann. Sci. École Norm. Sup. 38 (2005), p. 407–426. | MR | EuDML | Numdam

[43] —, « Entropie topologique des applications méromorphes », Ergodic Theory Dynam. Systems 25 (2005), p. 1847–1855. | MR | Zbl

[44] V. Guedj & N. Sibony – « Dynamics of polynomial automorphisms of ${𝐂}^k$ », Ark. Mat. 40 (2002), p. 207–243. | MR | Zbl

[45] A. Katok & B. Hasselblatt – Introduction to the modern theory of dynamical systems, Encyclopedia of Mathematics and its Applications, vol. 54, Cambridge Univ. Press, 1995. | MR | Zbl

[46] S. Łojasiewicz – Introduction to complex analytic geometry, Birkhäuser, 1991. | MR

[47] R. Mañé – « A proof of Pesin’s formula », Ergodic Theory Dynam. Systems 1 (1981), p. 95–102. | MR | Zbl

[48] A. Russakovskii & B. Shiffman – « Value distribution for sequences of rational mappings and complex dynamics », Indiana Univ. Math. J. 46 (1997), p. 897–932. | MR | Zbl

[49] N. Sibony – « Quelques problèmes de prolongement de courants en analyse complexe », Duke Math. J. 52 (1985), p. 157–197. | MR | Zbl

[50] —, « Dynamique des applications rationnelles de ${𝐏}^k$ », in Dynamique et géométrie complexes (Lyon, 1997), Panoramas & Synthèses, vol. 8, Soc. Math. France, 1999.

[51] Y. T. Siu – « Analyticity of sets associated to Lelong numbers and the extension of closed positive currents », Invent. Math. 27 (1974), p. 53–156. | MR | EuDML | Zbl

[52] H. Skoda – « Prolongement des courants, positifs, fermés de masse finie », Invent. Math. 66 (1982), p. 361–376. | MR | EuDML | Zbl

[53] G. Vigny – « Dirichlet-like space and capacity in complex analysis in several variables », J. Funct. Anal. 252 (2007), p. 247–277. | MR | Zbl

[54] P. Walters – An introduction to ergodic theory, Graduate Texts in Math., vol. 79, Springer, 1982. | MR | Zbl

[55] Y. Yomdin – « Volume growth and entropy », Israel J. Math. 57 (1987), p. 285–300. | MR | Zbl