2010
DOI: 10.1140/epjc/s10052-010-1462-8
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Heavy-quark mass dependence in global PDF analyses and 3- and 4-flavour parton distributions

Abstract: We study the sensitivity of our recent MSTW 2008 NLO and NNLO PDF analyses to the values of the charm-and bottom-quark masses, and we provide additional public PDF sets for a wide range of these heavy-quark masses. We quantify the impact of varying m c and m b on the cross sections for W , Z and Higgs production at the Tevatron and the LHC. We generate 3-and 4-flavour versions of the (5-flavour) MSTW 2008 PDFs by evolving the input PDFs and α S determined from fits in the 5-flavour scheme, including the eigenv… Show more

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Cited by 139 publications
(147 citation statements)
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“…single-t we used MSTW2008nlo68cl nf4 (v5.8.4) instead [24], where α S (M Z ) = 0.11490. The renormalization and factorization scales are set equal to the same scale µ.…”
Section: Spin Correlation Effects In Nlo Eventsmentioning
confidence: 99%
“…single-t we used MSTW2008nlo68cl nf4 (v5.8.4) instead [24], where α S (M Z ) = 0.11490. The renormalization and factorization scales are set equal to the same scale µ.…”
Section: Spin Correlation Effects In Nlo Eventsmentioning
confidence: 99%
“…12 Note that we could also take into account the effects due to the bottom and charm quark masses on the PDFs. Indeed, a change in the fitted masses for these quarks may affect the gluon splitting and hence alter the shape of the gluon-gluon luminosity in gg → H. We have estimated quantitatively this effect by using the m b and mc dependent MSTW PDFs [89] with mc = 1.40 ± 0.15 GeV and m b = 4.75 ± 0.05 GeV. In the case of the charm quark, we obtain a ≈ 0.2% change at MH = 115 GeV and at most ≈ 1.5% change at MH = 500 GeV.…”
Section: Jhep03(2011)055mentioning
confidence: 99%
“…The MSTW2008lo68cl [30] parton distribution functions (PDF) are used for generating the signal samples. The BlackMax and charybdis generators calculate the total cross section σ from geometric considerations, assuming that σ ∝ πr 2 S , where r S is the Schwarzschild radius [1,2].…”
Section: Event Reconstruction and Monte Carlo Samplesmentioning
confidence: 99%