Abstract:The parton momentum density distributions of the proton are determined from a next-to-leading order QCD analysis of structure functions measured at HERA and by fixed target experiments. Also included are data on the difference of the up and down anti-quark distributions. The uncertainties in the parton densities, structure functions and related cross sections are estimated from the experimental errors and those on the input parameters of the fit. Several QCD predictions based on the parton densities obtained f… Show more
“…The experimental errors of the data induce an uncertainty in the determination of parton distribution functions (and therefore to any quantity calculated using them) which can be estimated now by linear propagation and other methods [142][143][144][145][146].…”
“…The experimental errors of the data induce an uncertainty in the determination of parton distribution functions (and therefore to any quantity calculated using them) which can be estimated now by linear propagation and other methods [142][143][144][145][146].…”
“…Both fits handle the correlation of systematic errors in their parameters and errors estimations. Whereas ZEUS use the so-called offset method 19 , H1 use the Pascaud-Zomer method 20 . The gist is that only a proper treatment of the correlated systematic errors allows the application of the "standard" ∆χ 2 = 1 statistical criteria for error estimate 21 .…”
This contribution reviews the main achievements in inclusive measurements made by the H1 and ZEUS collaborations during the first phase of HERA data taking. The QCD analysis of these data by both collaborations are described. The case for a common QCD analysis is briefly discussed, with an emphasis on the possible W mass extraction.
“…This method was used in early H1 fits [13] and in ZEUS fits [6,7]. Much the same method is used for polarized data in [8], as far as the information on correlated errors allows.…”
A discussion is presented of the manner in which uncertainties in parton distributions and related quantities are determined. One of the central problems is the criteria used to judge what variation of the parameters describing a set of partons is acceptable within the context of a global fit. Various ways of addressing this question are outlined.
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