CURRICULUM VITAE Current Address in the USA

CURRICULUM VITAE Current Address in the USA

CURRICULUM VITAE VADIM VOLOGODSKY Current address in the USA: Department of Mathematics, The University of Chicago, Chicago, IL, 60637. e-mail: [email protected], phone: 1(773) 702 - 6683 Address in the country of residence: Altufevskoe shosse, dom 30, kvartira 62, Moscow, Russia, 127562 Date and Place of Birth: November 25, 1975, Moscow, Russia Citizenship: Russia Education and academic degrees: • 1991-1996 Undergraduate student at Independent University of Moscow, Russia B.A. in Pure Mathematics 1996. • 1996-2001 PhD student at Harvard University, USA Scientific adviser: Prof. David Kazhdan. PhD awarded June 2001 Research Interests: Arithmetic Algebraic Geometry, Motives Positions: 1 2 • Assistant Professor in Mathematics, The University of Chicago, 2004 - • Instructor in Mathematics, The University of Chicago, 2003 - 2004 • Researcher, European Post-Doctoral Institute, 2002- 2003 • Instructor in Mathematics, The University of Chicago, 2001 - 2002 • Visitor at the Institut des Hautes Etudes Scientifiques, France, August-November, 2005. • Visitor at the Hebrew University of Jerusalem, Israel, December , 2005. Teaching Experience: • Course Assistant, Harvard University, 1997 -2001 • Instructor, The University of Chicago, 2001 - Awards and Honors: • J. Soross Fellowship, Independent University of Moscow fall 1989 - spring 1990 • CMI researcher, Summer 2000 • EPDI grant, 2002-2003 • NSF grant DMS-0401164, 2004 -2007 Invited lectures: • ”Cristalline Deligne cohomology” . Conference on ”Hodge Theory” at Venice International University. June 2006. • ”Non-commutative compactifications and elliptic curves”. Workshop on Noncommutative Geometry and Number Theory. August 2003 at the MPIM, Bonn, Germany. • ”Nonabelian Hodge theory in characteristic p”. Ar- beitstagung 2003, Max-Planck-Institut fur Mathematik, Bonn, Germany. • ”Integrality of the canonical coordinates”. Conference in Miami, “Geometric methods in Algebra and Number theory”, December, 2003 Publications: • Alexander Beilinson, Ania Otwinowska, Vadim Vologodsky Motivic sheaves over a curve., In preparation. Preliminary version available electronically at www.math.uchicago.edu/ ˜ volgdsky 3 • Maxim Kontsevich, Albert Schwarz, Vadim Vologodsky, Integrality of the instanton numbers and p-adic B-model, Physics Letters B 637 (2006), p. 97-101. • A. Beilinson, and V. Vologodsky, A guide to Voevodsky’s motives, math.AG/0604004 (2006). Accepted for publication in a volume of col- lected articles written in honor of the 60th birthday of J. Bernstein. • A. Ogus, and V. Vologodsky, Nonabelian Hodge Theory in Characteristic p, math.AG/0507476. (2005) Accepted for publication in “Publications de l’IHES”. To be published in June, 2007. • Y. Soibelman, V Vologodsky, Non-commutative compactifications and el- liptic curves IMRN 2003, no.28, 1549-1569 • V. Vologodsky, Hodge structure on the fundamental group and its appli- cation to p-adic integration, PhD Thesis, Harvard University (2001), Re- vised version is published in the Moscow Mathematical Journal, Volume 3(2003), Number 1. • V. Vologodsky, On measure of K-points of an abelian variety, where K is a local field, Appendix in An Algebraic Integration by D. Kazhdan, in ”Mathematics: frontiers and perspectives”, V. Arnold, M. Atiyah, P. Lax and B. Mazur eds., AMS, 2000 • V.Vologodsky, Appendix in γ - functions of representations and lifting by A. Braverman and D. Kazhdan, GAFA 2000, Special Volume, part 1, p. 237-278 • V. Vologodsky, On rigidity of families of algebraic varieties over finite fields, Master Thesis, Independent University of Moscow (1996).

View Full Text

Details

  • File Type
    pdf
  • Upload Time
    -
  • Content Languages
    English
  • Upload User
    Anonymous/Not logged-in
  • File Pages
    3 Page
  • File Size
    -

Download

Channel Download Status
Express Download Enable

Copyright

We respect the copyrights and intellectual property rights of all users. All uploaded documents are either original works of the uploader or authorized works of the rightful owners.

  • Not to be reproduced or distributed without explicit permission.
  • Not used for commercial purposes outside of approved use cases.
  • Not used to infringe on the rights of the original creators.
  • If you believe any content infringes your copyright, please contact us immediately.

Support

For help with questions, suggestions, or problems, please contact us