
arXiv: 2307.14772
Abstract Celestial amplitude plays an important role in the understanding of holography. Computing celestial amplitudes by recursion can deepen our understanding of the structure of celestial amplitudes. As an important recursion method, the Berends-Giele (BG) currents on the celestial sphere are worth studying. In this paper, we study the celestial BG recursion and utilize this to calculate some typical examples. We also explore the OPE behavior of celestial BG currents. Moreover, we generalize the “sewing procedure” for BG currents to the celestial case.
High Energy Physics - Theory, FOS: Physical sciences, QC770-798, Methods of quantum field theory in general relativity and gravitational theory, scale and conformal symmetries, Scale and Conformal Symmetries, scattering amplitudes, High Energy Physics - Theory (hep-th), gauge symmetry, Gauge Symmetry, Nuclear and particle physics. Atomic energy. Radioactivity, Scattering Amplitudes, Geometrodynamics and the holographic principle
High Energy Physics - Theory, FOS: Physical sciences, QC770-798, Methods of quantum field theory in general relativity and gravitational theory, scale and conformal symmetries, Scale and Conformal Symmetries, scattering amplitudes, High Energy Physics - Theory (hep-th), gauge symmetry, Gauge Symmetry, Nuclear and particle physics. Atomic energy. Radioactivity, Scattering Amplitudes, Geometrodynamics and the holographic principle
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