CHY formula and MHV amplitudes
From MaRDI portal
Publication:1638675
DOI10.1007/JHEP05(2016)086zbMath1388.83227arXiv1603.08158OpenAlexW2322191861MaRDI QIDQ1638675
Yi-Jian Du, Yong-Shi Wu, Fei Teng
Publication date: 12 June 2018
Published in: Journal of High Energy Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1603.08158
Related Items (7)
Cross-ratio identities and higher-order poles of CHY-integrand ⋮ A differential operator for integrating one-loop scattering equations ⋮ Massive ambitwistor-strings; twistorial models ⋮ A note on multi-trace EYM amplitudes in four dimensions ⋮ Ambitwistor formulations of \(R^2\) gravity and \((DF)^{2}\) gauge theories ⋮ A combinatoric shortcut to evaluate CHY-forms ⋮ Understanding the cancelation of double poles in the Pfaffian of CHY-formulism
Cites Work
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- Scattering of massless particles: scalars, gluons and gravitons
- Color structures and permutations
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- Multivariate residues and maximal unitarity
- New recursion relations for tree amplitudes of gluons
- General solution of the scattering equations
- Comments on the evaluation of massless scattering
- One-loop amplitudes on the Riemann sphere
- Computation of contour integrals on \( \mathcal{M}_{0,n} \)
- CHY-construction of planar loop integrands of cubic scalar theory
- One-loop corrections from higher dimensional tree amplitudes
- Einstein-Yang-Mills scattering amplitudes from scattering equations
- Infrared behaviour of the one-loop scattering equations and supergravity integrands
- Elimination and recursions in the scattering equations
- CHY representations for gauge theory and gravity amplitudes with up to three massive particles
- Scattering equations, supergravity integrands, and pure spinors
- Scattering equations and matrices: from Einstein to Yang-Mills, DBI and NLSM
- Scattering equations and Feynman diagrams
- Integration rules for loop scattering equations
- An algebraic approach to the scattering equations
- Scattering Amplitudes in Gauge Theory and Gravity
- Massless scattering at special kinematics as Jacobi polynomials
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