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MIYAOKA, Y. The Orbibundle Miyaoka-Yau-Sakai Inequality and an Effective Bogomolov-McQuillan Theorem Publ. RIMS, Kyoto Univ. 44 (2008).

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MCQUILLAN, M. Diophantine approximation and foliations, Inst. Hautes Études Sci. Publ. Math. 87 (1998), 121-174.

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MCQUILLAN, M. Canonical models of foliations, Pure and Appl. Math. Quarterly 4 (2008), 877-1012.

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MCQUILLAN, M. Integrating $ \partial\overline\partial$ International Congress of Mathematicians, Vol. I (Peking, 2002), 547-554.

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MCQUILLAN, M. Bloch Hyperbolicity IHES pre-print (2001) IHES/M/01/59.

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MCQUILLAN, M. Bloch Hyperbolicity revised version contained in the ``book''.

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MCQUILLAN, M. Semi-stable reduction of foliations, IHES pre-print (2005) IHES/M/05/02.

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MCQUILLAN, M. Semi-stable reduction of foliations, revised version, contained in the ``book''.

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MCQUILLAN, M. Uniform Uniformisation, IHES pre-print (2005) IHES/ M/05/03.

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MCQUILLAN, M. Uniform Uniformisation, revised version, contained in the ``book''.

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MCQUILLAN, M. Old and new methods in function field arithmetic

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MCQUILLAN, M. Two Ext groups and a residue

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MCQUILLAN, M. Foliations in characteristic p

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MCQUILLAN, M. Measures as a sheaf in preperation

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MCQUILLAN, M. & PANAZZOLO, D. Almost étale resolution of foliations IHES pre-print (2009) IHES/M/09/51.

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MCQUILLAN, M. & PANAZZOLO, D. Almost étale resolution of foliations revised version.

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MCQUILLAN, M. & PANAZZOLO, D. $ ({\mathbb{1}} + \dfrac{d}{dz})^{-1}$ http://arxiv.org/pdf/1203.3045v1

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Michael McQuillan, 15/07/2012