2011
DOI: 10.1007/jhep03(2011)027
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QCD corrections to the hadronic production of a heavy quark pair and a W-boson including decay correlations

Abstract: Abstract:We perform an analytic calculation of the one-loop amplitude for the Wboson mediated process 0 → dūQQlℓ retaining the mass for the quark Q. The momentum of each of the massive quarks is expressed as the sum of two massless momenta and the corresponding heavy quark spinor is expressed as a sum of two massless spinors. Using a special choice for the heavy quark spinors we obtain analytic expressions for the one-loop amplitudes which are amenable to fast numerical evaluation. The full next-to-leading ord… Show more

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Cited by 68 publications
(71 citation statements)
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“…Moreover, spinor-helicity methods can be used to provide compact expressions for one-loop scattering amplitudes as well, see e.g Refs. [84,19,143,144,106]. At the moment, it seems that the benefits of analytic computations lie more in clarifying the generic properties of the amplitudes, rather than in their phenomenological applications.…”
Section: Discussionmentioning
confidence: 99%
“…Moreover, spinor-helicity methods can be used to provide compact expressions for one-loop scattering amplitudes as well, see e.g Refs. [84,19,143,144,106]. At the moment, it seems that the benefits of analytic computations lie more in clarifying the generic properties of the amplitudes, rather than in their phenomenological applications.…”
Section: Discussionmentioning
confidence: 99%
“…Processes that explicitly involve b-quarks in the final state, and process e.13, are calculated in the four-flavour scheme, while all of the others are in the five-flavour scheme. Results are available in the literature for W bb [68,[309][310][311][312], Zbb [68,311,313], ttγ [314], ttZ [68,315,316,363,364], ttW [68,316,317] production. For the majority of the processes in this table, NLO corrections are calculated in this work for the first time.…”
Section: Jhep07(2014)079mentioning
confidence: 99%
“…As a result, QCD corrections in the production and in the decay can be handled separately. This scheme is implemented in Monte Carlo integrators such as MCFM [1][2][3] for specific processes involving the top quark. In that implementation, spin correlation effects are retained at next-to-leading-order accuracy (in the limit Γ → 0).…”
Section: Jhep03(2013)015mentioning
confidence: 99%