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Pawel Sosna

Fachbereich Mathematik
Bereich AD
Bundesstraße 45a (DKRZ)
20146 Hamburg
Raum 17.1
Tel.: +49 40 42838-9353
Fax: +49 40 42838-5190
E-Mail: pawel.sosna (at) math.uni-hamburg.de

Articles and preprints

  1. (with D. Ploog) On autoequivalences of some Calabi-Yau and hyperkähler varieties [arXiv:1212.4604]
  2. (with C. Böhning and H.-C. Graf v. Bothmer) On the Jordan-Hölder property for geometric derived categories [arXiv:1211.1229]
  3. (with C. Böhning, H.-C. Graf v. Bothmer and L. Katzarkov) Determinantal Barlow surfaces and phantom categories [arXiv:1210.0343]
  4. (with C. Böhning and H.-C. Graf v. Bothmer) On the derived category of the classical Godeaux surface [arXiv:1206.1830]
  5. Scalar extensions of triangulated categories [arXiv:1109.6515], to appear in Appl. Categ. Structures
  6. Linearisations of triangulated categories with respect to finite group actions [arXiv:1108.2144], to appear in Math. Res. Lett.
  7. Fourier-Mukai partners of canonical covers of bielliptic and Enriques surfaces [arXiv:1101.1044], to appear in Rend. Semin. Mat. Univ. Padova
  8. Stability conditions under change of base field, Math. Nachr. 285 (2012) pp. 364-376 [WileyOnlineLibrary]
  9. Derived equivalent conjugate K3 surfaces, Bull. Lond. Math. Soc. 42 (2010) pp. 1065-1072 [pdf], the slightly longer arxiv-version is here: [arXiv:0905.4333]

Other Publications

  1. Derived categories and scalar extensions, Bonner Mathematische Schriften 400 (my PhD thesis at the University of Bonn, 2010) [pdf]
  2. Tensor triangulated categories in algebraic geometry, diploma thesis, FU Berlin, 2007

Teaching

In the summer semester 2012 I taught a course on triangulated categories. Here are the lecture notes: [pdf]. Comments are welcome at all times.

Organisation

The North German Algebraic Geometry Seminar is a joint seminar of the Algebraic Geometry groups in Bremen, FU Berlin, HU Berlin, Hamburg, Hannover, Göttingen, Groningen and Oldenburg. I co-organised its last meeting in Hamburg, May 03-04, 2012. The homepage of the meeting is here.
 
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