Minimal models of foliated algebraic surfaces

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1. [BPV] BARTH (W.), PETERS (C.), VAN DE VEN (A.). — Compact complex surfaces. — Springer, 1984. Zbl0718.14023MR86c:32026
2. [BS] BEDFORD (E.), SMILLIE (J.). — Polynomial diffeomorphisms of ℂ², I : currents, equilibrium measures and hyperbolicity, Inv. Math., t. 103, 1991, p. 69-99 ; II : stable manifolds and recurrence, J. AMS, t. 4, 1991, p. 657-679. Zbl0744.58068
3. [B] BRUNELLA (M.). — Feuilletages holomorphes sur les surfaces complexes compactes, Ann. Sci. École Normale Sup., t. 30, 1997, p. 569-594. Zbl0893.32019MR98i:32051
4. [CS] CAMACHO (C.), SAD (P.). — Invariant varieties through singularities of holomorphic vector fields, Ann. Math., t. 115, 1982, p. 579-595. Zbl0503.32007MR83m:58062
5. [C] CERVEAU (D.). — Sur la linéarisation de certains groupes de difféomorphismes polynomiaux du plan et les domaines de Fatou-Bieberbach. — Preprint, 1997. 
6. [K] KOBAYASHI (S.). — Transformation groups in differential geometry. — Springer, 1972. Zbl0246.53031MR50 #8360
7. [M] MENDES (L.G.). — Birational invariants of foliations. — Thesis at IMPA, Rio de Janeiro, 1997. 
8. [MP] MIYAOKA (Y.), PETERNELL (T.). — Geometry of higherdimensional algebraic varieties. — DMV seminar, Birkhäuser, 1997. Zbl0865.14018MR98g:14001
9. [SB] SHEPHERD-BARRON (N.I.). — Miyaoka's theorems, in Flips and abundance for algebraic threefolds, Astérisque, t. 211, 1992, p. 103-114. Zbl0809.14034
10. [U] UEDA (T.). — On the neighborhood of a compact complex curve with topologically trivial normal bundle, J. Math. Kyoto Univ., t. 22, 1983, p. 583-607. Zbl0519.32019MR84g:32043