Abstract:We introduce a new measurable quantity, $R_{\Delta \phi}$, for studies of the
rapidity and transverse momentum dependence of dijet azimuthal decorrelations
in hadron-hadron collisions. In pQCD, $R_{\Delta \phi}$ is computed as a ratio
of three-jet and dijet cross sections in which the parton distribution
functions cancel to a large extent. At the leading order, $R_{\Delta \phi}$ is
proportional to $\alpha_s$, and the transverse momentum dependence of can
therefore be exploited to determine $\alpha_s$. We compu… Show more
“…Since in this ∆φ dijet region the quantity P is proportional to α 2 s , future measurements with higher statistical precision can also be used for novel α s determinations. This recommendation also applies to measurements of dijet azimuthal decorrelations based on the quantity R ∆φ [17,18] when this is measured for ∆φ max ≤ 2π/3.…”
Abstract:We point out an inconsistency in perturbative QCD predictions previously used for dijet azimuthal decorrelations for azimuthal angles of ∆φ dijet < 2π/3 between the two jets. We show how the inconsistency arises and how the calculations can be modified to provide more accurate results that exhibit a smaller scale dependence and give a better description of the data than the inconsistent results. We also explain how the quality of the predictions strongly depends on a perceivedly minor detail in the definition of the dijet phase space and give recommendations for future measurements.
“…Since in this ∆φ dijet region the quantity P is proportional to α 2 s , future measurements with higher statistical precision can also be used for novel α s determinations. This recommendation also applies to measurements of dijet azimuthal decorrelations based on the quantity R ∆φ [17,18] when this is measured for ∆φ max ≤ 2π/3.…”
Abstract:We point out an inconsistency in perturbative QCD predictions previously used for dijet azimuthal decorrelations for azimuthal angles of ∆φ dijet < 2π/3 between the two jets. We show how the inconsistency arises and how the calculations can be modified to provide more accurate results that exhibit a smaller scale dependence and give a better description of the data than the inconsistent results. We also explain how the quality of the predictions strongly depends on a perceivedly minor detail in the definition of the dijet phase space and give recommendations for future measurements.
“…An additional observable R ∆φ has been proposed in Ref. [5]. The quantity R ∆φ is defined as the fraction of all inclusive dijet events in which ∆φ dijet is less than a specified value ∆φ max .…”
“…With this approach we extract α s up to the largest p T accessible at the Tevatron and the LHC. We have study different quantities, some of which we have invented for this purpose [6]. The quantities studied are R 3/2 (the ratio of inclusive three-jet and dijet cross sections), R ∆R (the average number of neighboring jets by which jets are accompanied) R ∆φ (the fraction of dijets with a given azimuthal decorrelation), and a set of nine event shape variables.…”
Section: The Louisiana Tech Jet Physics Analysis Teammentioning
confidence: 99%
“…In a recent publication, the LA Tech group has proposed the new quantity, R ∆φ , for studying the rapidity dependence of dijet azimuthal decorrelations at hadron colliders [6]. The measurement of R ∆φ using DØ data was Chakravarthula's doctoral dissertation topic, supervised by Wobisch.…”
Section: Rapidity and P T Dependence Of Dijet Azimuthal Decorrelationmentioning
confidence: 99%
“…Lett. B [6]. At the same time, the R ∆φ measurement is also performed using ATLAS data at √ s = 8 TeV by Tamsett, Sawyer, Wobisch, in collaboration with M. Begel (BNL) as part of Wobisch's EPSCoR grant.…”
Section: Rapidity and P T Dependence Of Dijet Azimuthal Decorrelationmentioning
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