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Observation of exclusive DVCS in polarized electron beam asymmetry measurements

CLAS Collaboration, S. Stepanyan

Abstract

We report the first results of the beam spin asymmetry measured in the reaction e + p -> e + p + gamma at a beam energy of 4.25 GeV. A large asymmetry with a sin(phi) modulation is observed, as predicted for the interference term of Deeply Virtual Compton Scattering and the Bethe-Heitler process. The amplitude of this modulation is alpha = 0.202 +/- 0.028. In leading-order and leading-twist pQCD, the alpha is directly proportional to the imaginary part of the DVCS amplitude.

Observation of exclusive DVCS in polarized electron beam asymmetry measurements

Abstract

We report the first results of the beam spin asymmetry measured in the reaction e + p -> e + p + gamma at a beam energy of 4.25 GeV. A large asymmetry with a sin(phi) modulation is observed, as predicted for the interference term of Deeply Virtual Compton Scattering and the Bethe-Heitler process. The amplitude of this modulation is alpha = 0.202 +/- 0.028. In leading-order and leading-twist pQCD, the alpha is directly proportional to the imaginary part of the DVCS amplitude.

Paper Structure

This paper contains 3 equations, 4 figures.

Figures (4)

  • Figure 1: Feynman diagrams for DVCS and Bethe-Heitler processes contributing to the amplitude of $ep~\rightarrow~ep\gamma$ scattering.
  • Figure 2: Missing mass squared distribution of the detected (ep) system for a) $ep~\rightarrow~ep\gamma$ and b) $ep~\rightarrow~ep\pi^0~$. In each plot the solid line is the fit to the sum of a Gaussian and the third order polynomial distribution. The dashed curve corresponds to the Gaussian function and the dotted curve represents the polynomial function.
  • Figure 3: Missing mass squared distribution for the reaction $ep~\rightarrow~epX~$. Events are integrated in the range of $\phi$ from 70$^\circ$ to 110$^\circ$. The curves are described in the text.
  • Figure 4: $\phi$ dependence of the beam spin asymmetry A. The dark shaded region is the range of the fitted function $A(\phi)$ defined by the statistical errors of parameters $\alpha$ and $\beta$, the light shaded region includes systematic uncertainties added linearly to the statistical uncertainties. The curves are model calculations according to Refs. [6,11] and are discussed in the text.