Anda Degeratu

Visiting Assistant Professor

Office Location: 131 Physics
Office Phone: (919) 660-2844
Departmental Fax: (919) 660-2821

Mailing Address:
Department of Mathematics
Duke University, Box 90320
Durham, NC 27708-0320

Email: anda@math.duke.edu

Departmental web page (contains links to CV, publications, etc.)

Teaching, Spring 2006

Here are links to past classes I taught.

Research Interests

Differential Geometry,   Algebraic Geometry

Papers and Preprints

  • A. Degeratu: Eta-Invariants and Poincare series via Molien's Theorem, submitted, pdf
  • A. Degeratu and K. Wendland: Friendly giant meets pointlike instantons? On a new conjecture by John McKay,
    to appear in LMS Lecture Notes Series (59 pages) (February, 2006)
  • A. Degeratu and M. Stern: The Positive Mass Conjecture for non-spin manifolds [math.DG/0412151] (has a sign error in Proposition 6.5).
  • "Flops of Crepant Resolutions", Turkish J. Math. 28 (2004), no. 1, 23--40
    [Proceedings of the 10th Gokova Geometry and Topology Conference (2003)]
  • Geometrical McKay Correspondence for Isolated Singularities [math.DG/0302068]. Submitted version.
  • My thesis "Eta Invariants and Molien series for Unimodular groups" (also available in dvi format)

    • In preparation:

  • A. Degeratu and R. Mazzeo: Fredholm results on QALE manifolds.

    Miscellanea

  • Oberwolfach Report: Fredholm theory on quasi-asymptotically conical manifolds [pdf]
    for the Workshop "Analysis and Geometric Singularities" August 19th - August 25th, 2007.
  • Oberwolfach Report: On the positive mass conjecture in higher dimensions [pdf]
    for the Workshop "Mathematical Aspects of General Relativity" January 8th - January 14th, 2006.
  • Oberwolfach Report: Geometrical McKay Correspondence [pdf]
    for the MiniWorkshop "Finite Groups" May 16 - 22 , 2004.
  • Oberwolfach Report: Crepant Resolutions of Calabi-Yau orbidolds [pdf]
    for the MiniWorkshop "Geometry and Duality in String Theory" May 16 - 22 , 2004.
  • A. Degeratu and M. Haskins: Open problems in L^2-cohomology [pdf];
     notes written for the AIM workshop L^2-harmonic forms in geometry and physics, April 2004.


     

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    Created September, 13th, 2001, 5:55PM