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Azimuthal decorrelation of forward and backward jets at the Tevatron

J. Kwiecinski, A. D. Martin, L. Motyka, J. Outhwaite

Abstract

We analyse the azimuthal decorrelation of Mueller-Navelet dijets produced in the collisions at Tevatron energies using a BFKL framework which incorporates dominant subleading effects. We show that these effects significantly reduce the decorrelation yet they are still insufficient to give satisfactory description of experimental data. However a good description of the data is obtained after incorporating within formalism the effective rapidity defined by Del Duca and Schmidt.

Azimuthal decorrelation of forward and backward jets at the Tevatron

Abstract

We analyse the azimuthal decorrelation of Mueller-Navelet dijets produced in the collisions at Tevatron energies using a BFKL framework which incorporates dominant subleading effects. We show that these effects significantly reduce the decorrelation yet they are still insufficient to give satisfactory description of experimental data. However a good description of the data is obtained after incorporating within formalism the effective rapidity defined by Del Duca and Schmidt.

Paper Structure

This paper contains 1 section, 14 equations, 4 figures.

Table of Contents

  1. Acknowledgements

Figures (4)

  • Figure 1: $\omega_m^0(\nu)$, for $0\le m \le 4$. In decreasing order, the curves correspond to $m = 0, 1, \ldots 4$.
  • Figure 2: Azimuthal decorrelation of the forward and backward jets for two rapidity separation intervals: (a) $2.5 < \Delta\eta < 3.5$, (b) $4.5 < \Delta\eta < 5.5$. The D0 data TEVDATA are shown by points with errorbars. The BFKL (LO) and BFKL (CC) predictions are shown by triangles and circles respectively.
  • Figure 3: As for Fig. 2 but with the effective rapidity $\hat{y}$ of (\ref{['eq:a12']}) incorporated in the BFKL predictions.
  • Figure 4: The average value of $\cos\phi$ for various $\Delta\eta$ intervals. The D0 data (points with errorbars) compared with the BFKL LO calculations (triangles) and with the BFKL CC calculations (circles). The band between the $\Delta\eta$ axis and the dotted line represents the correlated systematic error of the data.