Table of Contents
Fetching ...

Measurement of Beam-Spin Asymmetries for Deep Inelastic $π^+$ Electroproduction

CLAS Collaboration, H. Avakian

Abstract

We report the first evidence for a non-zero beam-spin azimuthal asymmetry in the electroproduction of positive pions in the deep-inelastic region. Data have been obtained using a polarized electron beam of 4.3 GeV with the CLAS detector at the Thomas Jefferson National Accelerator Facility (JLab). The amplitude of the $\sinφ$ modulation increases with the momentum of the pion relative to the virtual photon, $z$, with an average amplitude of $0.038 \pm 0.005 \pm 0.003$ for $0.5 < z < 0.8$ range.

Measurement of Beam-Spin Asymmetries for Deep Inelastic $π^+$ Electroproduction

Abstract

We report the first evidence for a non-zero beam-spin azimuthal asymmetry in the electroproduction of positive pions in the deep-inelastic region. Data have been obtained using a polarized electron beam of 4.3 GeV with the CLAS detector at the Thomas Jefferson National Accelerator Facility (JLab). The amplitude of the modulation increases with the momentum of the pion relative to the virtual photon, , with an average amplitude of for range.

Paper Structure

This paper contains 4 equations, 8 figures, 2 tables.

Figures (8)

  • Figure 1: Comparison of the distributions measured with CLAS at 4.3 GeV (circles) in $x,Q^2$(GeV$^2$), missing mass $M_X$(GeV), and the transverse pion momentum $P_{\perp}$(GeV) with LUND-MC reconstructed events. The distributions are averages over the range $0.5<z<0.8$; the MC results are normalized to the same number of events.
  • Figure 2: Pion multiplicities as a function of $z$ for different $x$ ranges normalized by the total number of pions in the corresponding $x$-range.
  • Figure 3: The beam-spin azimuthal asymmetry as a function of azimuthal angle $\phi$, measured in the range $z$=0.5--0.8.
  • Figure 4: The beam-spin azimuthal asymmetry as a function of missing mass $M_X$, in $\gamma^*p\rightarrow \pi^+X$ extracted in the range $0.5<z<0.8$. Triangles up and down are the results for positive and negative helicities, respectively, and the filled circles are for their average. Open circles show the measured $A_{LU}^{\sin\phi}$ extracted as a $\sin \phi$ moment of the spin asymmetry. Open squares show the measured $A_{LU}^{\sin\phi}$ for the sample averaged over the beam polarization. Data are slightly shifted in $M_X$ for clarity.
  • Figure 5: The beam-spin azimuthal asymmetry as a function of $z$ extracted for different cuts on the missing mass $M_X$ (in GeV), $M_X > 1.1$ (circles), $M_X > 1.2$ (squares), $M_X > 1.3$ (triangles up) and $M_X > 1.4$ (triangles down).
  • ...and 3 more figures