New Directions in Derived Algebraic Geometry


(September 2017 - August 2022)

NEDAG is a research project whose main purpose is to explore interactions between derived algebraic geometry and singularity theory (in a broad sense). This includes interactions with several questions in arithmetic geometry (conductor formula) as well as with moduli of flat (possibly irregular) connexions.

Key words: derived algebraic geometry, singularity theory, matrix factorizations, conductor, wild ramifications, irregular connexion, moduli spaces, shifted poisson and symplectic structures.

Members of the project.

Contact: Bertrand Toën