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arXiv 1409.0487hep-phhep-ex
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与横动量有关的部分子分布和Bessel加权的研究

Studies of Transverse Momentum Dependent Parton Distributions and Bessel Weighting

M. Aghasyan, H. Avakian, E. De Sanctis, L. Gamberg, M. Mirazita, B. Musch, A. Prokudin, P. Rossi

摘要:

本文提出了一种基于Bessel加权形式的分析横向动量相关部分子分布函数的新方法。该程序被应用到研究的双纵向自旋不对称性的半包容性深非弹性散射使用一个新的专用蒙特卡罗生成器,其中包括夸克内禀横向动量内的广义部分子模型。使用全微分截面的过程中,四个动量守恒的效果进行了分析,使用各种输入模型的横向动量分布和碎裂功能。与输入模型计算相比,我们观察到从Monte Carlo提取获得的贝塞尔加权不对称性的百分之几的系统偏移,这是由于在给定能量/Q2下的能量和动量守恒所施加的限制。我们发现,贝塞尔加权技术提供了一个强大的和可靠的工具来研究傅立叶变换的TMD控制系统由于实验接受度和分辨率与不同的TMD模型输入。

英文摘要:

In this paper we present a new technique for analysis of transverse momentum dependent parton distribution functions, based on the Bessel weighting formalism. The procedure is applied to studies of the double longitudinal spin asymmetry in semi-inclusive deep inelastic scattering using a new dedicated Monte Carlo generator which includes quark intrinsic transverse momentum within the generalized parton model. Using a fully differential cross section for the process, the effect of four momentum conservation is analyzed using various input models for transverse momentum distributions and fragmentation functions. We observe a few percent systematic offset of the Bessel-weighted asymmetry obtained from Monte Carlo extraction compared to input model calculations, which is due to the limitations imposed by the energy and momentum conservation at the given energy/Q2. We find that the Bessel weighting technique provides a powerful and reliable tool to study the Fourier transform of TMDs with controlled systematics due to experimental acceptances and resolutions with different TMD model inputs.

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