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Hideshi Baba

Publications and source records attributed to Hideshi Baba.

4 recordsLinked to original sources

Target Mass Effects in Polarized Virtual Photon Structure Functions

We study target mass effects in the polarized virtual photon structure functions $g_1^γ(x,Q^2,P^2)$, $g_2^γ(x,Q^2,P^2)$ in the kinematic region $Λ^2\ll P^2 \ll Q^2$, where $-Q^2 (-P^2)$ is the mass squared of the probe (target) photon. We obtain the expressions for $g_1^γ(x,Q^2,P^2)$ and $g_2^γ(x,Q^2,P^2)$ in closed form by inverting the Nachtmann moments for the twist-2 and twist-3 operators. Numerical analysis shows that target mass effects appear at large $x$ and become sizable near $x_{\rm max}(=1/(1+\frac{P^2}{Q^2}))$, the maximal value of $x$, as the ratio $P^2/Q^2$ increases. Target mass effects for the sum rules of $g_1^γ$ and $g_2^γ$ are also discussed.

hep-ph

Twist-3 Effects in Polarized Photon Structure

The polarized photon structure is described by two spin structure functions $g_1^γ$ and $g_2^γ$ which can be studied in the future polarized ep or e$^+$e$^-$ colliders. Here we investigate the QCD twist-3 effects in $g_2^γ$ to the leading order in QCD.

hep-ph

Polarized Photon Structure: $g_1^γ$ and $g_2^γ$

We investigate the polarized photon structure functions $g_1^γ$ and $g_2^γ$ which can be studied in the future polarized version of ep or e$^+$e$^-$ colliders. The NLO QCD calculations of $g_1^γ$ and the possible twist-3 effects in $g_2^γ$ are discussed.

hep-ph

Polarized Virtual Photon Structure Function $g_2^γ$ and Twist-3 Effects in QCD

We investigate the twist-3 effects in the polarized virtual photon structure. The structure functions $g_1^γ$ and $g_2^γ$ of polarized photon could be experimentally studied in the future polarized $ep$ or $e^+e^-$ colliders. The leading contributions to $g_1^γ$ are the twist-2 effects, while another structure function $g_2^γ$, which only exists for the virtual photon target, receives not only the twist-2 but also twist-3 contributions. We first show that the twist-3 effects actually exist in the box-diagram contributions and we extract the twist-3 part, which can also be reproduced by the pure QED operator product expansion. We then calculate the non-trivial lowest moment ($n=3$) of the twist-3 contribution to $g_2^γ$ in QCD. For large $N_c$ (the number of colors), the QCD analysis of the twist-3 effects in the flavor nonsinglet part of $g_2^γ$ becomes tractable and we can obtain its moments in a compact form for all $n$.

hep-ph