The postdoctoral fellowships are financed by a grant from the K. & A. Wallenberg foundation.
A candidate is expected to conduct research in one of the following areas: Algebraic geometry, Dynamical systems, Combinatorics, Complex analysis, Mathematical Physics and Spectral theory, Number theory or Partial differential equations.
The duration of the stay is 12 months, with a possibility of prolongation for an additional 12 months, beginning during June-August or September 1, 2008, at the latest.
An application should contain a Curriculum Vitae (maximum 3 pages) and a list of publications , a description of research (maximum 3 pages) and two or three letters of recommendation, sent by the recommenders not the applicant. It is recommended that the candidate contacts one of the persons mentioned below before submitting the application.
Candidates cannot have their PhD degrees from KTH or the Stockholm area. Candidates must not have obtained their PhD degrees earlier than January 1, 2005. Those who have not finished their PhD studies when applying must obtain their PhD degrees before June 1, 2008.
The last date for applications is January 18, 2008. Applications received after this date may not receive full consideration. The candidates should give the full address at which they can be reached during January-May 2008. Please indicate the reference number S-2007-1072 in the application.
Applications should be sent to:
Institutionen för matematik
Kgl. Tekniska Högskolan
SE-100 44 Stockholm
Questions can be directed to: Carel Faber for Algebraic geometry, firstname.lastname@example.org, Michael Benedicks for Dynamical systems, email@example.com, Anders Björner for Combinatorics, firstname.lastname@example.org, Håkan Hedenmalm for Complex analysis, email@example.com, Kurt Johansson or Ari Laptev for Mathematical Physics and Spectral theory, firstname.lastname@example.org, email@example.com,
Pär Kurlberg for number theory, firstname.lastname@example.org, Henrik Shahgholian for Partial differential equations, email@example.com.