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Selected Topics in Light Front Field Theory and Applications to the High Energy Phenomena

机译:光前场理论及其应用的选题   能量现象

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摘要

In this thesis, we have presented some of the aspects of light-front (LF)field theory through their successful application in the Deep InelasticScattering (DIS). We have developed a LFQCD Hamiltonian description of the DISstructure functions starting from Bjorken-Johnson-Low limit of virtual forwardCompton scattering amplitude and using LF current commutators. We worked in theLF gauge $A^+=0$ and used the old-fashioned LFQCD perturbation theory in ourcalculations. The importance of our work are summarized below. Our approach shares the intution of parton model and addresses directly thestructure functions, which are experimental objects, instead of its moments asin OPE method. Moreover, it can potentially incorporate the non-perturbativecontents of the structure functions as we have demonstrated by introducing anew factorization scheme. In the context of nucleonic helicity structure, the well known gauge fixed LFhelicity operator is shown to provide consistent physical information and helpsus defining new relevant structure functions. The anomalous dimensions relevantfor the $Q^2$-evolution of such structure functions are calculated. Our study is important in establishing the equivalance of LF field theory andthe usual equal-time one through perturbative calculations of the dressedparton structure functions reproducing the well known results. Also theimportance of Gallilean boost symmetry in understanding the correctness of anyhigher order calculation using ($x^+$)-ordered LFQCD perturbation theory areemphasized.
机译:在本文中,我们通过成功地将光前场(LF)理论应用于深非弹性散射(DIS)中,介绍了它们的某些方面。我们已经从虚拟正向康普顿散射幅度的Bjorken-Johnson-Low极限开始,并使用LF电流换向器,开发了DISstructure函数的LFQCD哈密顿量描述。我们在低频计$ A ^ + = 0 $中工作,并在计算中使用了老式的LFQCD微扰理论。下面总结了我们工作的重要性。我们的方法与parton模型具有相同的直觉,并且直接解决了作为实验对象的结构函数,而不是像OPE方法中那样费时。而且,正如我们通过引入新的因式分解方案所证明的那样,它可以潜在地合并结构函数的非微扰内容。在核螺旋结构的背景下,众所周知的轨距固定LFhelicity算子可提供一致的物理信息,并有助于定义新的相关结构功能。计算与这种结构函数的$ Q ^ 2 $-演化有关的异常尺寸。我们的研究对于通过重整顿结构函数的扰动计算来建立LF场论和通常的等时一等值是很重要的,从而再现了众所周知的结果。强调了Gallilean提升对称性在理解使用($ x ^ + $)有序LFQCD扰动理论的任何高阶计算的正确性中的重要性。

著录项

  • 作者

    Kundu, Rajen;

  • 作者单位
  • 年度 1999
  • 总页数
  • 原文格式 PDF
  • 正文语种 {"code":"en","name":"English","id":9}
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