Analytical forms of the wave function and the asymmetry for polarization characteristics of the deuteron
V.I. Zhaba

TL;DR
This paper reviews analytical forms of the deuteron wave function, analyzes their asymptotic behavior, and applies new forms to calculate polarization characteristics, comparing results with experimental data and exploring implications for deuteron scattering and photoproduction.
Contribution
It introduces new analytical forms of the deuteron wave function and applies them to polarization calculations, comparing different approximations and experimental data.
Findings
Good agreement of theoretical t20 values with experimental data at 1-4 fm^-1 momentum range.
Angular asymmetry of polarization observables characterized across wide momentum and angle ranges.
Symmetry observed in T20 and T22 values around 90-degree scattering angle.
Abstract
The basic analytical forms of the deuteron wave function (DWF) in a coordinate representation have been reviewed. The asymptotic behaviour of DWF near the origin of coordinates has been analyzed. New analytical forms of DWF as a product of the exponential function r^n and the sum of the exponential terms Ai*exp(-ai*r3) are applied for the calculation of the polarization characteristics of the deuteron. Numerical calculations have been done for realistic phenomenological potential of Nijmegen groups, Reid93. In the paper, the results of the angular asymmetry for deuteron vector t10, t11 and tensor t20, t21, t22 polarizations are described. Along with the angular asymmetry, the momentum asymmetry for deuteron vector t1i polarizations is described too. The influence of DWF approximation in a coordinate representation on the subsequent results of the calculations of the tensor polarization…
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Taxonomy
TopicsAdvanced NMR Techniques and Applications · Nuclear physics research studies · Quantum Chromodynamics and Particle Interactions
