CORDIS Project
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This project explores the connection between algebraic differential forms and quantum field theories, focusing on periods and iterated integrals on moduli spaces. It aims to enhance computations of Feynman amplitudes, which are crucial for predicting outcomes in particle physics experiments, particularly at the Large H…
Periods are the integrals of algebraic differential forms over domains defined by polynomial inequalities, and are ubiquitous in mathematics and physics.
One of the simplest classes of periods are given by multiple zeta values, which are the periods of moduli spaces M_{0,n} of curves of genus zero.
They have recently undergone a huge revival of interest, and occur in number theory, the theory of mixed Tate motives, knot invariants, quantum groups, deformation quantization and many more branches…
CENTRE NATIONAL DE LA RECHERCHE SCIENTIFIQUE CNRS
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