2013
DOI: 10.48550/arxiv.1305.7442
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BCFW Deformation and Regge Limit

Chih-Hao Fu,
Jen-Chi Lee,
Chung-I Tan
et al.

Abstract: BCFW deformation has served as an extremely useful tool in providing a recursive approach in studying color-ordered gauge amplitudes. This procedure has also been generalized to the study of graviton scattering. An important ingredient of this approach is the ability to identify amplitudes satisfying convergent dispersion relation when the BCFW parameter, z, is treated as a complex variable. In a modified BCFW treatment, we show in what sense the BCFW deformation in the large-z limit can be understood as the R… Show more

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Cited by 3 publications
(5 citation statements)
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References 46 publications
(100 reference statements)
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“…= q • k l = 0, but for which also q • k l+1 = 0. This shift always exists for up to 27 particle kinematics in the bosonic string, above it requires an analytic continuation in the dimension 8 . The large z behaviour of a string scattering amplitude can be argued for using a saddle-point-type argument just as in [10] and [11] which leads to…”
Section: Completeness Of the Basismentioning
confidence: 99%
See 1 more Smart Citation
“…= q • k l = 0, but for which also q • k l+1 = 0. This shift always exists for up to 27 particle kinematics in the bosonic string, above it requires an analytic continuation in the dimension 8 . The large z behaviour of a string scattering amplitude can be argued for using a saddle-point-type argument just as in [10] and [11] which leads to…”
Section: Completeness Of the Basismentioning
confidence: 99%
“…Proving on-shell recursion relations for a specific field theory involves a study of the behaviour of a scattering amplitude when the momenta of two of the legs tend to infinity in a particular way. This is closely related, but generically distinct from Regge behaviour [7,8]. The relations can then be used to argue that an amplitude can be reconstructed from residues at poles.…”
Section: Introductionmentioning
confidence: 95%
“…In general, superconvergence occurs in scattering of particles of spins J1 and J2 whenever J1 +J2 −1 > J0, where J0 is the Regge intercept of the theory, see e.g [38,61]…”
mentioning
confidence: 99%
“…underlies the connection to Regge behavior discussed in [53]. Meanwhile, the little group factors used to remove the z dependence from the (n − 1)-point amplitude give rise to an asymmetry between particles 1 and 2 that distinguishes which shifts are allowed.…”
Section: Jhep01(2023)151mentioning
confidence: 91%
“…Indeed we see that the Mandelstam invariants scale ass = 2p1 • p2 = 1 2 [12 ] ∼ z 0 and t = 2p1 • p3 = 1 3 [13] ∼ z,which is a crossing image of the standard Regge limit. As shown in[53], the BCFW shift configuration can be described by Regge behavior of the amplitude. From the celestial perspective the Regge limit implies a collinear limit but not vice versa.…”
mentioning
confidence: 98%