Detection Of Azimuthal Asymmetry In Quasi Elastic Double Scattering Experiments PDF Download

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Nuclear Science Abstracts

Nuclear Science Abstracts
Author:
Publisher:
Total Pages: 1396
Release: 1975
Genre: Nuclear energy
ISBN:

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Register of the University of California

Register of the University of California
Author: University of California (1868-1952)
Publisher:
Total Pages: 1506
Release: 1957
Genre: Universities and colleges
ISBN:

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Commencement[programme]

Commencement[programme]
Author: University of California, Berkeley
Publisher:
Total Pages: 220
Release: 1956
Genre: Dissertations, Academic
ISBN:

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Measurement of the Target-normal Single-spin Asymmetry in Quasielastic Scattering from the Reaction [math Display

Measurement of the Target-normal Single-spin Asymmetry in Quasielastic Scattering from the Reaction [math Display
Author:
Publisher:
Total Pages:
Release: 2015
Genre:
ISBN:

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We report the first measurement of the target single-spin asymmetry, Ay, in quasi-elastic scattering from the inclusive reaction 3He1!(e, e') on a 3He gas target polarized normal to the lepton scattering plane. Assuming time-reversal invariance, this asymmetry is strictly zero for one-photon exchange. A non-zero Ay can arise from the interference between the one- and two-photon exchange processes which is sensitive to the details of the sub-structure of the nucleon. An experiment recently completed at Jefferson Lab yielded asymmetries with high statistical precision at Q2= 0.13, 0.46 and 0.97 GeV2. These measurements demonstrate, for the first time, that the 3He asymmetry is clearly non-zero and negative with a statistical significance of (8-10)[sigma]. Using measured proton-to-3He cross-section ratios and the effective polarization approximation, neutron asymmetries of -(1-3)% were obtained. The neutron asymmetry at high Q2 is related to moments of the Generalized Parton Distributions (GPDs). Our measured neutron asymmetry at Q2=0.97 GeV2 agrees well with a prediction based on two-photon exchange using a GPD model and in addition provides a new independent constraint on these distributions.