On the x-Independence of the $${{R}^{Q}} = F_{L}^{Q}{\text{/}}F_{2}^{Q}$$ Ratio at Low x
We give predictions for the ratio $${{R}^{Q}}(x,{{Q}^{2}}) = F_{L}^{Q}(x,{{Q}^{2}}){\text{/}}F_{2}^{Q}(x,{{Q}^{2}})$$ at small values of Bjorken variable x in the first three orders of perturbation theory. We show an approximate x -independence of $${{R}^{Q}}(x,{{Q}^{2}})$$ at low x and non-large $$...
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Veröffentlicht in: | JETP letters 2023-03, Vol.117 (6), p.401-407 |
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Hauptverfasser: | , , |
Format: | Artikel |
Sprache: | eng |
Online-Zugang: | Volltext |
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Zusammenfassung: | We give predictions for the ratio
$${{R}^{Q}}(x,{{Q}^{2}}) = F_{L}^{Q}(x,{{Q}^{2}}){\text{/}}F_{2}^{Q}(x,{{Q}^{2}})$$
at small values of Bjorken variable
x
in the first three orders of perturbation theory. We show an approximate
x
-independence of
$${{R}^{Q}}(x,{{Q}^{2}})$$
at low
x
and non-large
$${{Q}^{2}}$$
values (
$${{Q}^{2}} \leqslant 8{-} 10m_{Q}^{2}$$
), irrespectively on the gluon density in a proton used in the calculations. This observation could be useful in subsequent phenomenological studies of the heavy flavor production at future lepton–hadron and hadron–hadron colliders. |
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ISSN: | 0021-3640 1090-6487 |
DOI: | 10.1134/S002136402360012X |