Group representation theory and its applications to the Quark Model of Nucleons

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Publication Type honors thesis
School or College College of Science
Department Math and Physics
Creator Saxton, Thomas W.
Title Group representation theory and its applications to the Quark Model of Nucleons
Date 1983
Year graduated 1983
Description Quarks are the building blocks of nearly all of the "elementary particles". Although set forth as mathematical models, the actual physical existence of quarks has been fairly well established. Quarks have very specific mathematical properties, which determine their physical properties.l To specify the state of a quark, four physical parameters must be specified, position, spin, isospin, and color. The first is specified by a space wave function. The latter three properties are described by a function in an abstract function space. To describe a particle made up of quarks, a total wave function must be determined.
Type Text
Publisher University of Utah
Subject Quarks
Language eng
Rights Management (c) Thomas W. Saxton
Format Medium application/pdf
ARK ark:/87278/s6n346vn
Setname ir_htca
ID 1387941
Reference URL https://collections.lib.utah.edu/ark:/87278/s6n346vn
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