PAUL BALMER
Professor of Mathematics
UCLA 




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SHORT CURRICULUM VITAE



2015-2016
Humboldt Research Award, visiting Henning Krause.

2012
Fellow of the AMS (Inaugural Class).

2010
Invited speaker at the 2010 ICM (Algebra Section).

2008-present
Professor of mathematics at UCLA.

2007-2008
Associate professor at UCLA.

2002-2007
Assistant professor at the ETH Zürich, Switzerland, funded by the SNSF-Professorship programme.

2000-2002
Postdoc at the Sonderforschungsbereich in Münster, Germany, with Winfried Scharlau.

1999-2000
Postdoc at the University of Western Ontario, London, Ontario, Canada, with Rick Jardine.

1998-1999
Postdoc at Rutgers University, New Jersey, USA, with Chuck Weibel.

1998 Ph.D. in Mathematics
University of Lausanne, Switzerland, under the supervision of Manuel Ojanguren. The thesis is entitled Groupes de Witt dérivés d'un schéma (in French).

Teaching:
Spring 2017: Graduate Algebra (Math 210C, UCLA). See old web page
Winter 2017: Graduate Algebra (Math 210B, UCLA). See old web page
Fall 2016: Graduate Algebra (Math 210A, UCLA). See old web page
Fall 2016: Linear Algebra (Math 115A, UCLA). See old web page
Winter 2015: Advanced Homological Algebra (Math 212B, UCLA).
Fall 2014: Linear Algebra (Math 115A, UCLA). See old web page
Spring 2014: Homological Algebra (Math 212, UCLA).
Spring 2013: Graduate Algebra (Math 210C, UCLA). See old web page
Fall 2012: Graduate Algebra (Math 210A, UCLA). See old web page
Spring 2012: Linear Algebra (Math 115A, UCLA). See old web page
Winter 2012: Linear Algebra (Math 33A, UCLA). See old web page
Fall 2011: Topics in Algebraic Geometry (Math 216, UCLA).
Spring 2011: Linear Algebra (Math 33A, UCLA). See old web page
Winter 2011: Homological Algebra (Math 212, UCLA).
Spring 2010: Algebraic Geometry (Math 214B, UCLA).
Winter 2010: Linear Algebra (Math 33A, UCLA). See old web page
Winter 2010: Algebraic Geometry (Math 214A, UCLA).
Spring 2009: Algebra (Math 210C, UCLA). See homework.
Winter 2009: Algebra (Math 210B, UCLA). See homework.
Fall 2008: Algebra (Math 210A, UCLA). See homework.
Spring 2008: Voevodsky's triangulated categories of motives (Math 285C, UCLA)
Winter 2008: Homological Algebra (Math 212, UCLA)
Fall 2007: Complex Analysis (Math 132, UCLA)
Summer 2007: Commutative Algebra (ETHZ)
Winter 06-07: Algebra and Topology research seminar (ETHZ)
Summer 06: Modular representation theory (ETHZ)
Winter 05-06: Lineare Algebra (German, ETHZ)
Summer 05: Commutative algebra and algebraic geometry, an introduction
Winter 04-05: Lineare Algebra (German, ETHZ)
Summer 04: Komplexe Analysis (German, ETHZ)
Winter 03-04: An introduction to the Milnor Conjectures (ETHZ)
Summer 03: Komplexe Analysis (German, ETHZ)
Winter 02-03: Triangulated categories (ETHZ)
Spring 2000: Topology (UWO)
1999-2000: Calculus (UWO)


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