David Damgaard
Ludwig Maximilian University of Munich
6 Papers
13 Citations
David Damgaard is an academic researcher from Ludwig Maximilian University of Munich. The author has contributed to research in topics: Amplituhedron & Helicity. The author has an hindex of 4, co-authored 6 publications.
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Papers
Kleiss-Kuijf relations from momentum amplituhedron geometry
TL;DR: In this paper, it was shown that color-ordered scattering amplitudes can be encoded as logarithmic differential forms on positive geometries and that the Kleiss-Kuijf relations arise from the geometry of the momentum amplituhedron.
Kleiss-Kuijf Relations from Momentum Amplituhedron Geometry
TL;DR: In this paper, it was shown that color-ordered scattering amplitudes can be encoded as logarithmic differential forms on positive geometries and that the Kleiss-Kuijf relations arise from the geometry of the momentum amplituhedron.
Momentum amplituhedron meets kinematic associahedron
TL;DR: In this article, the authors studied a relation between two positive geometries: the momen- tum amplituhedron and the kinematic associahedron for tree-level scattering amplitudes in the super Yang-Mills theory.
The Momentum Amplituhedron
TL;DR: The momentum amplituhedron (Mn,k) as mentioned in this paper is a new positive geometry for tree-level scattering amplitudes in spinor helicity space, inspired by the construction of the ordinary amplituhedral structure.
The Momentum Amplituhedron
TL;DR: The momentum amplituhedron as mentioned in this paper is a new positive geometry for tree-level scattering amplitudes in the super Yang-Mills theory in spinor helicity space, inspired by the construction of the ordinary amplituhedral structure.