C.V. of Chenchang Zhu

C.V. in .pdf file           C.V. in French in .pdf file    

Office Address:
Institut Fourier
100 Rue des Maths, BP 74
38402 Saint-Martin d'Heres
France
Tel: +33 (0)4 6323467
Fax: +33 (0)4 6321085
Home Address:
6 Rue Clemenceau
38400 St. Martin d'Heres, France

zhu@ujf-grenoble.fr
http://www-fourier.ujf-grenoble.ch/˜zhu

Education

Publications

  • Search my work in Arxiv under the name: Zhu Chenchang (not every paper is there).
  • Search my work in Arxiv under the name Zhu, C. (Some of them are not by me).
  • Search my published work in MathSciNet

    I put my papers online here for your convenience:

  • Integration of Twisted Dirac Brackets, Henrique Bursztyn, Marius Crainic, Alan Weinstein and Chenchang Zhu, Duke Mathematical Journal, 123, (2004), no. 3, 549--607.
  • Integration of Jacobi Brackets, Marius Crainic and Chenchang Zhu, math.DG/0403268, submitted
  • Integrating Lie algebroids via stacks, Hsian-Hua Tseng and Chenchang Zhu, Compositio Mathematica 142 (2006), no. 1, 251--270.
  • Contact reduction and groupoid action, Marco Zambon, and Chenchang Zhu, Trans. Amer. Math. Soc. 358 (2006), 1365-1401.
  • Integration of Poisson manifolds via stacks, H. Tseng and C. Zhu, Travaux mathematiques no.15, (2005), 285--297.
  • Hopfish algebras, A. Weinstein, X. Tang and C. Zhu, preprint math.QA/0510421, to appear in Pacific Journal of Mathmatics.
  • On the geometry of prequantization spaces, M. Zambon and C. Zhu, preprint math.DG/0511187, submitted.
  • A gerbe for the elliptic gamma function, Giovanni Felder, Andre Henriques, Carlo A. Rossi, Chenchang Zhu, preprint math.QA/0601337, accepted by Duke Mathematical Journal.
  • Stacky Lie groupoids and Lie n-groupoids Chenchang Zhu, submitted.

    Work in progress

    Honors

    Dissertation

    Title: Integrating Lie algebroids via stacks and their applications in Jacobi manifolds

    Unlike a finite dimensional Lie algebra, a Lie algebroid does not always come from a Lie groupoid. Non-integrability already shows up in the case of infinite dimensional Lie algebras. I found that a Lie algebroid can nevertheless always be integrated into an étale stack with a groupoid structure, which I call a Weinstein groupoid. The converse is true too; hence the Lie algebroid version of the 1-1 correspondence between Lie algebras and Lie groups is fully established. Applying the above to Jacobi manifolds, I prove that the integrating objects of Jacobi manifolds are contact groupoids. I also have determined the integrability conditions.

    Dissertation Committee: Alan Weinstein (Chair), Allen Knutson, Hitoshi Murayama (outside member)

    Date of graduation: 22nd of May 2004, University California at Berkeley, U.S.A.

    Teaching Experience

    ETH, Zürich
    Generalized complex geometry (undergraduate seminar), Spring 2006
    MMP(Undergraduate course) Mathematical method in physics, Fall 2005 and Spring 2006: Teaching Assistant and organizer of the exercise section
    Problem solving seminar, Fall 2004: Teaching assistant
    U.C. BERKELEY, Berkeley, CA
    Math53 (Undergraduate course) Multivariable Calculus, Fall 2003: Graduate Student Instructor
    Math241 (Graduate course) Complex Manifolds, Spring 2003: Graduate Student Instructor
    Math202B (Graduate course) Real Analysis, Spring 2002: Graduate Student Instructor
    Math1B (Undergraduate course) Calculus II, Spring 2000: Graduate Student Instructor

    Activities

    Talks

    Conferences Invited/Participated

    Biographical

    Born: May 21st, 1977 in Wuhan, HuBei, China
    Citizenship: P. R. China

    Language

    References