Search engine for discovering works of Art, research articles, and books related to Art and Culture
ShareThis
Javascript must be enabled to continue!

Celestial recursion

View through CrossRef
Abstract We examine the BCFW recursion relations for celestial amplitudes and how they inform the celestial bootstrap program. We start by recasting the celestial incarnation of the BCFW shift as a generalization of the action of familiar asymptotic symmetries on hard particles, before focusing on two limits: z → ∞ and z → 0. We then discuss how the celestial CFT data encodes the large-z behavior determining which shifts are allowed, while the infinitesimal limit is tied to the celestial bootstrap program via the BG equations that constrain the MHV sector. The extension to super-BCFW is also presented. We close by remarking on several open questions for future study.
Springer Science and Business Media LLC
Title: Celestial recursion
Description:
Abstract We examine the BCFW recursion relations for celestial amplitudes and how they inform the celestial bootstrap program.
We start by recasting the celestial incarnation of the BCFW shift as a generalization of the action of familiar asymptotic symmetries on hard particles, before focusing on two limits: z → ∞ and z → 0.
We then discuss how the celestial CFT data encodes the large-z behavior determining which shifts are allowed, while the infinitesimal limit is tied to the celestial bootstrap program via the BG equations that constrain the MHV sector.
The extension to super-BCFW is also presented.
We close by remarking on several open questions for future study.

Related Results

Multicollinear singularities in celestial CFT
Multicollinear singularities in celestial CFT
Abstract The purpose of this paper is to study the holomorphic multicollinear limit of (celestial) amplitudes and use it to further investigate the double resi...
Bamana Sand Divination: Recursion in Ethnomathematics
Bamana Sand Divination: Recursion in Ethnomathematics
Ethnomathematics can consider recursion in two senses of the word. Mathematically, recursion consists of iterated functions, a kind of discrete feedback loop. Anthropologically, re...
Celestial geometry
Celestial geometry
Abstract Celestial holography expresses $$ \mathcal{S} $$ S -matrix elements as correlators in a CFT living on the night sky....
Conformally soft fermions
Conformally soft fermions
Abstract Celestial diamonds encode the global conformal multiplets of the conformally soft sector, elucidating the role of soft theorems, symmetry generators a...
Chaos in celestial CFT
Chaos in celestial CFT
Abstract Celestial holography proposes a duality between gravitational scattering in asymptotically flat space-time and a conformal field theory living on the ...
One Million Poems: Global Collaboration through Astronomy and Experimental Poetry
One Million Poems: Global Collaboration through Astronomy and Experimental Poetry
“One Million Poems” is a project coordinating a global collaboration among members of the general public and other specialists from various fields, through experimental poetry and ...
Recursive Narrative and the Acheulean to Middle Palaeolithic Transition
Recursive Narrative and the Acheulean to Middle Palaeolithic Transition
Abstract Acheulean bifaces were the defining technological component of a successful hominin adaptation for well over a million years. Their replacement by Middle Pa...
Lie-series transformations and applications to construction of analytical solutions
Lie-series transformations and applications to construction of analytical solutions
Abstract In this study, Lie-series transformations including Hori's, Deprit's and Dragt--Finn's are discussed and applied to construction of analytical solutions of invaria...

Back to Top