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Quantum Statistical Parton Distributions and the Spin Crisis
Author(s) -
F. Buccella,
Gennaro Miele,
Nicola Tancredi
Publication year - 1996
Publication title -
progress of theoretical physics
Language(s) - English
Resource type - Journals
eISSN - 1347-4081
pISSN - 0033-068X
DOI - 10.1143/ptp.96.749
Subject(s) - parton , physics , pauli exclusion principle , sum rule in quantum mechanics , deep inelastic scattering , spin (aerodynamics) , particle physics , proton spin crisis , proton , relation (database) , quantum , scattering , quantum mechanics , nuclear physics , quantum chromodynamics , inelastic scattering , database , computer science , thermodynamics
Quantum statistical distributions for the partons provide a fair descriptionof deep inelastic scattering data at $Q^2 = 3$ and $10 (GeV/c)^2$. The study ofthe polarized structure functions seems to suggest an alternative possiblesolution of the {\it spin crisis} based on the Pauli principle. In this scheme,in fact, the defects of the Gottfried sum rule and Ellis--Jaffe sum rule forproton, result strongly connected. This possibility finds particular evidencefrom the phenomenological observation that the relation $\Delta u = 2 \tilde{F}+ u - d -1$ seems well satisfied by parton distributions.Comment: plain LaTeX, 18 pages + 14 figures, revised version with changes in the text and in some figures, to appear in Progress of Theor. Phys. Vol. 96 (October 1996) No.

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