Research:   Algebraic geometry (higher dimensional, birational, minimal model program). Papers: The augmented base locus of real divisors over arbitrary fields, 2013. Varieties fibred over abelian varieties with fibres of log general type, 2013. (joint with Jungkai Chen) Existence of flips and minimal models for 3-folds in char p, 2013. Log canonical pairs with good augmented base loci, 2013. To appear in Compositio Math. (joint with Zhengyu Hu) Polarized pairs, log minimal models, and Zariski decompositions (original title was: On log minimal models and Zariski decompositions II), 2013. To appear in Nagoya Math. Journal.(joint with Zhengyu Hu) Singularities on the base of a Fano type fibration, 2012. On the moduli part of the Kawamata-Kodaira canonical bundle formula, 2012. (joint with Yifei Chen). Divisorial algebras and modules on schemes, 2011. A short version to appear in the Journal of the Mathematical Society of Japan. Existence of log canonical flips and a special LMMP. Pub. Math. IHES. Volume 115 (2012), Issue 1, 325-368. Supplement to the paper "On existence of log minimal models II", 2011. This paper appears as a section of the previous paper. On existence of log minimal models and weak Zariski decompositions, Math Annalen, Volume 354 (2012), Number 2, 787-799. On existence of log minimal models II, J. Reine Angew Math. 658 (2011), 99-113. Minimal models, flips and finite generation : a tribute to V.V. SHOKUROV and Y.-T. SIU, In "Classification of algebraic varieties", European Math Society series of congress reports (2010) (joint with Mihai Paun) Iitaka conjecture C_{n,m} in dimension six. Compositio Math. volume 145 (2009), 1442-1446. On termination of log flips in dimension four. Math. Ann. volume 346, no 2 (2009), 251-257. Log minimal models according to Shokurov. J. Algebra and Number Theory, volume 3, no 8 (2009), 951-958. On existence of log minimal models. Compositio Mathematica 146 (2010), 919-928. Existence of minimal models for varieties of log general type.   (joint with Cascini, Hacon and McKernan) J. Amer. Math. Soc. 23 (2010), 405-468. Mld's vs thresholds and flips. (joint with Shokurov). J. Reine Angew Math, 638 (2010), 209-234. Ascending chain condition for log canonical thresholds and termination of log flips. Duke Math. J. Volume 136, Number 1 (2007), 173-180. PhD thesis, 2004 Boundedness of epsilon-lc complements on surfaces II, 2004 Boundedness of epsilon-lc complements on surfaces, 2004 On Shokurov's log flips: the 3-dimensional case, 2002 Elements of nonstandard algebraic geometry, 2001 Talks: Minimal model program and moduli spaces, 2007 (Hokkaido University, Japan) A complete list of talks (up to October 2011)