address:
Mathematisches Institut
Georg-August-Universität Göttingen
Bunsenstraße 3-5
D-37073 Göttingen Germany
office: N32
email: crogers at uni-math.gwdg.de
address:
Mathematisches Institut
Georg-August-Universität Göttingen
Bunsenstraße 3-5
D-37073 Göttingen Germany
office: N32
email: crogers at uni-math.gwdg.de
chris rogers
about me
I'm a postdoctoral research associate in the Mathematics Institute of the University of Göttingen, and a member of the Courant Research Centre on Higher Order Structures in Mathematics (CRCG). I received my Ph.D. in mathematics from the University of California, Riverside. My thesis was supervised by John Baez.
Here is my CV.
research interests
I am primarily interested in structures called homotopy algebras, which blend together the computational power of algebra with the topologist's flexible notion of equivalence. I use these as tools to study problems
in topology, geometry, and physics.
recent publications
1.“L-infinity algebras of local observables from higher prequantum bundles”, with D. Fiorenza and U. Schreiber, to appear in Homology, Homotopy and Applications,
arXiv:1304.6292.
2.“Homotopy moment maps”, with Y. Frégier and M. Zambon, arXiv:1304.2051.
3.“Kontsevich’s graph complex, GRT, and the deformation complex of the sheaf of polyvector fields”, with V. Dolgushev and T. Willwacher, arXiv:1211.4230.
4."Notes on algebraic operads, graph complexes, and Willwacher's construction", with V. Dolgushev,
Contemporary Mathematics, 583 (2012), 25--146. arXiv:1202.2937.
5."A higher Chern-Weil derivation of AKSZ sigma-models", with D. Fiorenza and U. Schreiber, International Journal of Geometric Methods in Modern Physics,10 (2013) 1250078-1--36. pdf.
6."2-plectic geometry, Courant algebroids, and categorified prequantization", Journal of Symplectic Geometry,
11 (2013), 53-91. arXiv:1009.2975.
7."L-infinity algebras from multisymplectic geometry", Letters in Mathematical Physics 100 (2012), 29-50. pdf.
8."Categorified symplectic geometry and the string Lie 2-algebra", with J. Baez. Homology, Homotopy and Applications 12 (2010), 221-236. pdf.
9."Categorified symplectic geometry and the classical string", with J. Baez and A. Hoffnung. Communications in Mathematical Physics 293 (2010), 701-715. pdf.