Mihnea Popa Mihnea Popa is a Romanian-American mathematician, specializing in algebraic geometry . Popa received his bachelor's degree in 1996 from the University of Bucharest . He studied mathematics at the University of California, Los Angeles from 1996 to 1997 and then in 2001 , he received his Ph.D. from the University of Michigan under the supervision of Robert Lazarsfeld . His thesis was titled Linear Series on Moduli Spaces of Vector Bundles on Curves . From 2001 to 2005, Popa was a Benjamin Peirce Assistant Professor at Harvard University and from 2005 to 2007 an assistant professor at the University of Chicago . He joined the University of Illinois at Chicago as an associate professor in 2007 and became a full professor in 2011. In 2014 he became a professor at Northwestern University . Since 1996 Popa is a member of the Institute of Mathematics of the Romanian Academy . He was an AMS Centennial Fellow in 2005–2007, a Sloan Research Fellow in 2007–2009, and a Simons Fellow in 2015–2016. In 2015 he became a fellow of the American Mathematical Society . In 2018 he was an Invited Speaker of the International Congress of Mathematicians in Rio de Janeiro .Selected publications with Gavril Farkas: "Effective divisors on, curves on K 3 surfaces, and the Slope Conjecture", Journal of Algebraic Geometry , Vol. 14, 2005, pp. 241–267. with Lawrence Ein , Robert Lazarsfeld, Mircea Mustaţă , Michael Nakamaye: "Asymptotic invariants of base loci", Ann. Inst. Fourier , Volume 56, 2006, pp. 1701–1734. with Robert Lazarsfeld: Derivative complex, BGG correspondence, and numerical inequalities for compact Kähler manifolds , Inventiones Mathematicae , Vol. 182, 2010, pp. 605–633. with Christian Schnell: Generic vanishing theory via mixed Hodge modules, Forum of Mathematics, Sigma 1, 2013, pp. 1–60. with Christian Schnell: Kodaira dimension and zeros of holomorphic one-forms, Ann. of Math., Vol. 179, 2014, pp. 1–12. Kodaira-Saito vanishing and applications, L'Enseignement Mathémathique, Vol. 62, 2016, pp. 49–89. Positivity for Hodge modules and geometric applications, in , pp. 555–584. with Mircea Mustaţă: Hodge Ideals, Memoirs AMS 2016, with C. Schnell: Viehweg's hyperbolicity conjecture for families with maximum variation, Invent. Math., Vol. 208, 2017, pp. 677–713, with Giuseppe Pareschi, Christian Schnell: Hodge modules on complex tori and generic vanishing for compact Kähler manifolds, Geom. Topol., Volume 21, 2017, pp. 2419–2460 with M. Mustaţă: Hodge ideals for -Divisors, Parts I,II, ,
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