Conjecture that LS-function combinatoric polytopes are simple
Conjecture that LS-function combinatoric polytopes are simple
Let an LS function determine a combinatoric polytope obtained from its associated scattering-form or kinematic-space construction. Simplicity conjecture. All combinatoric polytopes obtained from LS functions are simple polytopes. This concerns the expected combinatorial structure of polytopes associated with general leading singularity cases; the source presents it as supported by evidence, while systematic constructions for general LS cases remain open.
Sources & referencesView supporting material
Primary source
Song He, Gongwang Yan, Chi Zhang and Yong Zhang, “Scattering Forms, Worldsheet Forms and Amplitudes from Subspaces”, arXiv:1803.11302 (2018).
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