Cachazo-Svrcek-Witten Rules for Tree-Level Gluonic Amplitudes Revisited
Wen-Jie Zhang, Jun-Bao Wu, Chuan-Jie Zhu

TL;DR
This paper offers a new proof of the CSW rules for calculating tree-level gluonic amplitudes, emphasizing the cancellation of spurious poles through novel sub-amplitude analysis.
Contribution
It introduces a new proof of the CSW rules and explicitly demonstrates the cancellation of spurious poles using specially-defined sub-amplitudes.
Findings
Explicit cancellation of spurious poles confirmed
Introduction of two-off-shell-line sub-amplitudes
Enhanced understanding of gluonic amplitude calculations
Abstract
We provide a new proof of Cachazo-Svrcek-Witten rules for tree-level gluonic amplitudes. As a key step, we explicitly show the cancellation of spurious poles originating from the maximally helicity violating vertices in these rules. To achieve this, we introduce specially-defined two-off-shell-line sub-amplitudes and study their residues at spurious poles.
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