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Differential Operators and Unifying Relations for 1-loop Feynman Integrands from Berends-Giele Currents
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Our work focuses on utilizing the Berends-Giele currents to construct differential operators and unifying relations for 1-loop Feynman integrands. We successfully reproduce the known results for the unifying relations between Yang-Mills theory and Yang-Mills scalar theory, and extend the discussion to the (A)dS case for the scalar theory with minimal coupling to gluons.
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Cited by 1 Pith paper
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Recursion for Differential Cross-Section from the Optical Theorem
A recursive framework built on the optical theorem and a doubled-field action computes differential cross-sections directly, reproducing known tree-level 2 to 2 and 2 to 4 phi^4 results.
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