Geometry and Physics
Welcome to the official webpage of the “Geometry and Physics” project funded by the Knut and Alice Wallenberg Foundation.
Seminars
Publications
 Constructing stable de Sitter in Mtheory from higher curvature corrections. 2019
 Supersymmetry on Curved Space and Localization: An Example on S3. 2019
 Knots, Reidemeister Moves and Knot Invariants. 2019
 Double copy for massive quantum particles with spin. 2019
 String correlators: recursive expansion, integrationbyparts and scattering equations. 2019
 Chiral Estimate of QCD Pseudocritical Line. 2019
 Projective modules over classical Lie algebras of infinite rank in the parabolic category. 2020
 Discussions on DaiFreed Anomalies. 2019
 Removing cusps from Legendrian front projections. 2019
 Towards an orbifold generalization of Zvonkine's rELSV formula. 2019
About the "Geometry and Physics" project
In the last twenty years, thanks to the prominent role of string theory, the interaction between mathematics and physics has led to significant progress in both subjects. String theory, as well as quantum field theory, has contributed to a series of profound ideas which gave rise to entirely new mathematical fields and revitalized older ones.
From a mathematical perspective some examples of this fruitful interaction are the SeibergWitten theory of fourmanifolds, the discovery of Mirror Symmetry and GromovWitten theory in algebraic geometry, the study of the Jones polynomial in knot theory, the advances in low dimensional topology and the recent progress in the geometric Langlands program.
From a physical point of view, mathematics has provided physicists with powerful tools to develop their research. To name a few examples, index theorems of differential operators, toric geometry, Ktheory and CalabiYau manifolds.
The main focus of the “Geometry and Physics” project regards the following areas:

Contact geometry and supersymmetric gauge theories.

Symplectic geometry and topological strings.

Symplectic geometry and physics interactions with lowdimensional topology.