Higher Twist Effects in Parton Physics

碩士 === 國立臺灣大學 === 物理研究所 === 93 === In this thesis, we find out model-independent results for SU(3) violation in higher twist light-cone distribution amplitudes as well as in parton distribution functions. In these results, analytic corrections to moments of twist-3 light-cone distribution amplitudes...

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Main Authors: HUNG-MING TSAI, 蔡竑名
Other Authors: Jiunn-Wei Chen
Format: Others
Language:en_US
Published: 2005
Online Access:http://ndltd.ncl.edu.tw/handle/08933236486289369586
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spelling ndltd-TW-093NTU051980132015-12-21T04:04:54Z http://ndltd.ncl.edu.tw/handle/08933236486289369586 Higher Twist Effects in Parton Physics 部份子物理中的高扭效應 HUNG-MING TSAI 蔡竑名 碩士 國立臺灣大學 物理研究所 93 In this thesis, we find out model-independent results for SU(3) violation in higher twist light-cone distribution amplitudes as well as in parton distribution functions. In these results, analytic corrections to moments of twist-3 light-cone distribution amplitudes are obtained while non-analytic corrections don''t affect the shape and only contribute to the pre-factor. Some relations among moments of light-cone distribution amplitudes of pion, kaon and eta are worked out. Non-analytic and analytic corrections to the moments of parton distribution functions are derived. Besides, the relation among favor-singlet odd moments of parton distribution functions of pion, kaon and eta is also found out. It is hopeful that the eta parton distribution function is possible to be derived if experimental values of pion and kaon parton distribution functions are both obtained. Jiunn-Wei Chen 陳俊瑋 2005 學位論文 ; thesis 45 en_US
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language en_US
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description 碩士 === 國立臺灣大學 === 物理研究所 === 93 === In this thesis, we find out model-independent results for SU(3) violation in higher twist light-cone distribution amplitudes as well as in parton distribution functions. In these results, analytic corrections to moments of twist-3 light-cone distribution amplitudes are obtained while non-analytic corrections don''t affect the shape and only contribute to the pre-factor. Some relations among moments of light-cone distribution amplitudes of pion, kaon and eta are worked out. Non-analytic and analytic corrections to the moments of parton distribution functions are derived. Besides, the relation among favor-singlet odd moments of parton distribution functions of pion, kaon and eta is also found out. It is hopeful that the eta parton distribution function is possible to be derived if experimental values of pion and kaon parton distribution functions are both obtained.
author2 Jiunn-Wei Chen
author_facet Jiunn-Wei Chen
HUNG-MING TSAI
蔡竑名
author HUNG-MING TSAI
蔡竑名
spellingShingle HUNG-MING TSAI
蔡竑名
Higher Twist Effects in Parton Physics
author_sort HUNG-MING TSAI
title Higher Twist Effects in Parton Physics
title_short Higher Twist Effects in Parton Physics
title_full Higher Twist Effects in Parton Physics
title_fullStr Higher Twist Effects in Parton Physics
title_full_unstemmed Higher Twist Effects in Parton Physics
title_sort higher twist effects in parton physics
publishDate 2005
url http://ndltd.ncl.edu.tw/handle/08933236486289369586
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