The nuclear effects in $g_{1^3\mathrm{He}}$ and the Bjorken sum rule for A=3

Abstract

The Bjorken sum rules for the $A=3$ and $A=1$ are used as a guide to estimate nuclear effects in extracting $g_{1n}(x,Q^2)$ from the $\vec{e}\overrightarrow{{}^3\mathrm{He}}$ data. We estimate that the combination of the spin depolarization, the nonnucleonic degrees of freedom in the $A=3$ system and nuclear shadowing is likely to reduce $g_{1^3\mathrm{He}}(x\le 0.05)$ by $\sim 15\%$ while a significant enhancement of the structure functions $g_{1^3\mathrm{He}},g_{1^3\mathrm{H}}$ at $x\sim 0.1$ is predicted.

arXiv comment14 pages, 1 postscript figure. We have added two references to the previously posted manuscript. Also some minor changes of the text have been done. To be published in Phys. Lett. B

References in corpus (3)

• Determination of ${\alpha }_s$ and the Nucleon Spin Decomposition Using Recent Polarized Structure Function Data
• Nuclear effects in Deep Inelastic Scattering of polarized electrons off polarized 3He and the neutron spin structure functions
• Phenomenology of Nuclear Shadowing in Deep-Inelastic Scattering

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