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Planar binary trees in scattering amplitudes

Planar binary trees in scattering amplitudes
Planar binary trees in scattering amplitudes
These notes are a written version of my talk given at the CARMA workshop in June 2017, with some additional material. I presented a few concepts that have recently been used in the computation of tree-level scattering amplitudes (mostly using pure spinor methods but not restricted to it) in a context that could be of interest to the combinatorics community. In particular, I focused on the appearance of {\it planar binary trees} in scattering amplitudes and presented some curious identities obeyed by related objects, some of which are known to be true only via explicit examples.
math.CO, hep-th
349-365
EMS Press
Mafra, Carlos R.
5a40c14f-0ddb-4c0c-9ce5-acabc537cd01
Chapoton, Frederic
Fauvet, Frederic
Malvenuto, Claudia
Thibon, Jean-Yves
Mafra, Carlos R.
5a40c14f-0ddb-4c0c-9ce5-acabc537cd01
Chapoton, Frederic
Fauvet, Frederic
Malvenuto, Claudia
Thibon, Jean-Yves

Mafra, Carlos R. (2020) Planar binary trees in scattering amplitudes. Chapoton, Frederic, Fauvet, Frederic, Malvenuto, Claudia and Thibon, Jean-Yves (eds.) In Algebraic Combinatorics, Resurgence, Moulds and Applications (CARMA). vol. 2, EMS Press. pp. 349-365 . (doi:10.4171/205-1/6).

Record type: Conference or Workshop Item (Paper)

Abstract

These notes are a written version of my talk given at the CARMA workshop in June 2017, with some additional material. I presented a few concepts that have recently been used in the computation of tree-level scattering amplitudes (mostly using pure spinor methods but not restricted to it) in a context that could be of interest to the combinatorics community. In particular, I focused on the appearance of {\it planar binary trees} in scattering amplitudes and presented some curious identities obeyed by related objects, some of which are known to be true only via explicit examples.

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2011.14413v1 - Accepted Manuscript
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e-pub ahead of print date: February 2020
Published date: February 2020
Keywords: math.CO, hep-th

Identifiers

Local EPrints ID: 445642
URI: http://eprints.soton.ac.uk/id/eprint/445642
PURE UUID: a64581ce-1269-4952-8cb3-20be8b606268
ORCID for Carlos R. Mafra: ORCID iD orcid.org/0000-0001-9842-9654

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Date deposited: 05 Jan 2021 17:30
Last modified: 17 Mar 2024 03:33

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Contributors

Author: Carlos R. Mafra ORCID iD
Editor: Frederic Chapoton
Editor: Frederic Fauvet
Editor: Claudia Malvenuto
Editor: Jean-Yves Thibon

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