Compton Scattering and Renormalization of Twist Four Operators

abstract: In this thesis, I present the study of nucleon structure from distinct perspectives. I start by elaborating the motivations behind the endeavors and then introducing the key concept, namely the generalized parton distribution functions (GPDs), which serves as the frame- work describing had...

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Other Authors: Ji, Yao (Author)
Format: Doctoral Thesis
Language:English
Published: 2016
Subjects:
Online Access:http://hdl.handle.net/2286/R.I.38359
id ndltd-asu.edu-item-38359
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spelling ndltd-asu.edu-item-383592018-06-22T03:07:00Z Compton Scattering and Renormalization of Twist Four Operators abstract: In this thesis, I present the study of nucleon structure from distinct perspectives. I start by elaborating the motivations behind the endeavors and then introducing the key concept, namely the generalized parton distribution functions (GPDs), which serves as the frame- work describing hadronic particles in terms of their fundamental constituents. The second chapter is then devoted to a detailed phenomenological study of the Virtual Compton Scattering (VCS) process, where a more comprehensive parametrization is suggested. In the third chapter, the renormalization kernels that enters the QCD evolution equations at twist- 4 accuracy are computed in terms of Feynman diagrams in momentum space, which can be viewed as an extension of the work by Bukhvostov, Frolov, Lipatov, and Kuraev (BKLK). The results can be used for determining the QCD background interaction for future precision measurements. Dissertation/Thesis Ji, Yao (Author) Belitsky, Andrei (Advisor) Lebed, Richard (Committee member) Schmidt, Kevin E (Committee member) Vachaspati, Tanmay (Committee member) Arizona State University (Publisher) Particle physics Compton Form Factors Compton Scattering Generalized Parton Distributions Generalized Polarizabilities Light Cone Gauge Twist Four Operators eng 200 pages Doctoral Dissertation Physics 2016 Doctoral Dissertation http://hdl.handle.net/2286/R.I.38359 http://rightsstatements.org/vocab/InC/1.0/ All Rights Reserved 2016
collection NDLTD
language English
format Doctoral Thesis
sources NDLTD
topic Particle physics
Compton Form Factors
Compton Scattering
Generalized Parton Distributions
Generalized Polarizabilities
Light Cone Gauge
Twist Four Operators
spellingShingle Particle physics
Compton Form Factors
Compton Scattering
Generalized Parton Distributions
Generalized Polarizabilities
Light Cone Gauge
Twist Four Operators
Compton Scattering and Renormalization of Twist Four Operators
description abstract: In this thesis, I present the study of nucleon structure from distinct perspectives. I start by elaborating the motivations behind the endeavors and then introducing the key concept, namely the generalized parton distribution functions (GPDs), which serves as the frame- work describing hadronic particles in terms of their fundamental constituents. The second chapter is then devoted to a detailed phenomenological study of the Virtual Compton Scattering (VCS) process, where a more comprehensive parametrization is suggested. In the third chapter, the renormalization kernels that enters the QCD evolution equations at twist- 4 accuracy are computed in terms of Feynman diagrams in momentum space, which can be viewed as an extension of the work by Bukhvostov, Frolov, Lipatov, and Kuraev (BKLK). The results can be used for determining the QCD background interaction for future precision measurements. === Dissertation/Thesis === Doctoral Dissertation Physics 2016
author2 Ji, Yao (Author)
author_facet Ji, Yao (Author)
title Compton Scattering and Renormalization of Twist Four Operators
title_short Compton Scattering and Renormalization of Twist Four Operators
title_full Compton Scattering and Renormalization of Twist Four Operators
title_fullStr Compton Scattering and Renormalization of Twist Four Operators
title_full_unstemmed Compton Scattering and Renormalization of Twist Four Operators
title_sort compton scattering and renormalization of twist four operators
publishDate 2016
url http://hdl.handle.net/2286/R.I.38359
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