Dr. Florian Hanisch is a researcher affiliated with the University of Potsdam, specializing in differential geometry and mathematical physics. His work spans supergeometry, infinite-dimensional geometry, geometric analysis, and hyperbolic PDE. Research Focus: Supergeometry, loop spaces, supersymmetric path integrals, and spectral theory. Email: florian.hanisch@uni-potsdam.de His recent publications (2022) address the fermionic integral on loop spaces, rigorous supersymmetric path integral constructions, and relative trace formulas in obstacle scattering. Earlier works include studies on magnetic geodesics, supergeometry in quantum field theory, and spectral actions with torsion. Collaborators include Matthias Ludewig, Alexander Strohmaier, Alden Waters, Thomas Hack, and Alexander Schenkel. He applies techniques from non-commutative geometry and enriched category theory to quantum field theory problems, particularly focusing on supersymmetry and geometric structures in infinite dimensions. His research has implications for the Atiyah-Singer index theorem and the Standard Model of particle physics.









