personal page (archived)
On elliptic genera and quaternionic projective plane-bundles:
Introducing the Stolz conjecture:
On relating topological K-theory and, maybe, elliptic cohomology (at least the Witten genus) to functorial quantum field theory (cf. (1,1)-dimensional Euclidean field theories and K-theory):
Stephan Stolz, Peter Teichner, What is an elliptic object? (2004)
Stefan Stolz (notes by Arlo Caine): Supersymmetric Euclidean field theories and generalized cohomology, Lecture notes (2009) [pdf]
Henning Hohnhold, Stephan Stolz, Peter Teichner: From Minimal Geodesics to Supersymmetric Field Theories, in A Celebration of the Mathematical Legacy of Raoul Bott, CRM Proceedings & Lecture Notes 50, AMS and Centre de Recherches Mathématiques (2010) 207–274 [pdf, ams:CRMP/50]
Stephan Stolz, Peter Teichner, Supersymmetric field theories and generalized cohomology, in Hisham Sati, Urs Schreiber (eds.), Mathematical foundations of Quantum field theory and String theory, Proceedings of Symposia in Pure Mathematics, Volume 83, AMS (2011)
On supermanifolds from the point of view of functorial geometry:
Henning Hohnhold, Stephan Stolz, Peter Teichner: Super manifolds: an incomplete survey, Bulletin of the Manifold Atlas (2011) 1-6 [webpage, pdf, pdf]
Henning Hohnhold, Matthias Kreck, Stephan Stolz, Peter Teichner, Sections 2-3 of: Differential forms and 0-dimensional supersymmetric field theories, Quantum Topology Volume 2, Issue 1 (2011) pp. 1–41 (doi:10.4171/QT/12)
Last revised on November 3, 2025 at 08:40:05. See the history of this page for a list of all contributions to it.