| Michael Liam McQuillan | |
| Citizenship: | United Kingdom |
| Occupation: | mathematician |
| Education: | Ph.D., Harvard University, 1992 |
Michael Liam McQuillan is a Scottish mathematician studying algebraic geometry. As of 2019 he is Professor at the University of Rome Tor Vergata.
Michael McQuillan received the doctorate in 1992 at Harvard University under Barry Mazur ("Division points on semi-Abelian varieties").[1]
In 1995, McQuillan proved the Mordell–Lang conjecture.[2] In 1996, MacQuillan gave a new proof of a conjecture of André Bloch (1926) about holomorphic curves in closed subvarieties of Abelian varieties,[3] proved a conjecture of Shoshichi Kobayashi (about the Kobayashi-hyperbolicity of generic hypersurfaces of high degree in projective n-dimensional space) in the three-dimensional case[4] and achieved partial results on a conjecture of Mark Green and Phillip Griffiths (which states that a holomorphic curve on an algebraic surface of general type with
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| c | |
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>c2
From 1996 to 2001 he was a post-doctoral Research Fellow at All Souls College of the University of Oxford[6] [7] and in 2009 was Professor at the University of Glasgow as well as Advanced Research Fellow of the British Engineering and Physical Sciences Research Council. As of 2019 he is Professor at the University of Rome Tor Vergata and an editor of the European Journal of Mathematics.[8]
In 2000 McQuillan received the EMS Prize, which was announced from the European Congress of Mathematics in July 2000, for his work:
In 2001 he was awarded the Whitehead Prize of the London Mathematical Society.[9] In 2002 he was invited speaker at the International Congress of Mathematicians in Beijing (Integrating
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