Shifts in BCFW method for QED
arXiv:2203.14730 · doi:10.1088/1674-1137/ac745a
Abstract
We study the application of BCFW recursion relations to the QED processes . Based on 6-point amplitudes (both MHVA and NMHVA) computed from Feynman diagrams in the Berends-Giele gauge, we conduct a comprehensive study on all different shifts. Then we propose a new shift (LLYZ shift) which can lead to the full amplitudes for these processes and can have some realistic computation advantages. We compare the number of terms and the independent amplitudes of this novel shift with a few typical shifts.
arXiv commentVersion accepted by CPC
References in corpus (18)
- Direct Proof Of Tree-Level Recursion Relation In Yang-Mills Theory
- New Recursion Relations for Tree Amplitudes of Gluons
- On Tree Amplitudes in Gauge Theory and Gravity
- Precision Higgs Physics at CEPC
- S@M, a Mathematica Implementation of the Spinor-Helicity Formalism
- Color-dressed recursive relations for multi-parton amplitudes
- On-Shell Recursion Relations for Generic Theories
- A Note on Polytopes for Scattering Amplitudes
- Recursion Relations, Generating Functions, and Unitarity Sums in N=4 SYM Theory
- BCFW Recursion Relation with Nonzero Boundary Contribution
- On-shell recursion relations for all Born QCD amplitudes
- A comparison of efficient methods for the computation of Born gluon amplitudes
- Simplicity in the Structure of QED and Gravity Amplitudes
- MHV Techniques for QED Processes
- New relations for scattering amplitudes in Yang-Mills theory at loop level
- Yang-Mills amplitude relations at loop level from non-adjacent BCFW shifts
- Exploring Inert Scalars at CLIC
- Compact QED Tree-Level Amplitudes From Dressed BCFW Recursion Relations