The workshop aims to explore the latest developments in the evaluation of Feynman integrals and Scattering Amplitude by applying advanced computer algebra and mathematical methods.
Recent studies connect Feynman Integrals and Scattering Amplitudes to concepts ranging from Differential and Algebraic Geometry, Number Theory, Combinatorics and Statistics. Pfaffian Equations, D-module theory, Stoke's theorem, Morse theory, Global Residue Theorem, Systems of linear equations, Finite Fields, Groebner bases, Tropical Geometry, Intersection Theory, to name a few, inspired the development of novel algorithms and software that pushed forward the computational frontier of scattering amplitudes, Feynman integrals, along with Euler-Mellin integrals and GKZ systems.
This initiative aims at bringing together mathematicians and theoretical physicists, interested in computational aspects of algebraic geometry and quantum field theory with the goal of proposing new, interdisciplinary research directions.
Confirmed Speakers
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