Neutron polarizabilities investigated by quasi-free Compton scattering from the deuteron
arXiv:nucl-ex/0201015 · doi:10.1103/PhysRevLett.88.162301
Abstract
Measuring Compton scattered photons and recoil neutrons in coincidence, quasi-free Compton scattering by the neutron has been investigated at MAMI (Mainz) at in an energy range from 200 to 400 MeV. From the data a polarizability difference of in units of has been determined. In combination with the polarizability sum deduced from photo absorption data, the neutron electric and magnetic polarizabilities, and , are obtained.
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- Compton Scattering by the Proton
- Compton Scattering by the Proton using a Large-Acceptance Arrangement
- Backward spin polarizability of the proton
- Quasi-free Compton Scattering from the Deuteron and Nucleon Polarizabilities
Cited by in corpus (29)
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- Experiments in Fundamental Neutron Physics
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- Constraints on new interactions from neutron scattering experiments
- Compton scattering on the proton, neutron, and deuteron in chiral perturbation theory to O(Q^4)
- Hadron structure at low Q^2
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- Neutron magnetic polarisability with Landau mode operators
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- Dispersion theory of nucleon Compton scattering and polarizabilities
- Chiral Effective Theory Methods and their Application to the Structure of Hadrons from Lattice QCD
- Near-threshold photoproduction on the deuteron
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- Deuteron Compton Scattering in Effective Field Theory And Spin-Independent Nucleon Polarizabilities
- Electric Polarizability of Hadrons
- Electric polarizabilities of proton and neutron and the relativistic center-of-mass coordinate
- Magnetic Polarisability of Octet Baryons via Lattice QCD
- Background field Landau mode operators for the nucleon
- Studies on the electromagnetic structure of the nucleon by free and quasi-free Compton scattering at MAMI (Mainz)
- Compton Scattering by the Nucleon
- Compton Scattering from the Deuteron above Pion-Production Threshold
- General Formulae of Invariant Functions of the Generalized Reaction γN - γN in the Effective Lagrangians Method