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Symmetry and Dynamics

dc.contributor.authorTom, Jack
dc.contributor.copyright-releaseNot Applicable
dc.contributor.degreeMaster of Science
dc.contributor.departmentDepartment of Physics & Atmospheric Science
dc.contributor.ethics-approvalNot Applicable
dc.contributor.external-examinerunknown
dc.contributor.manuscriptsNot Applicable
dc.contributor.thesis-readerunknown
dc.contributor.thesis-supervisorD. Kiang
dc.date.accessioned2024-10-29T17:37:59Z
dc.date.available2024-10-29T17:37:59Z
dc.date.defence1968-05
dc.date.issued1968-05
dc.description.abstractThe relation between symmetry groups and dynamics is studied, The study is concentrated on the two well known classical systems, namely, the Kepler problem and the isotropic harmonic oscillator. An extensive study of these two systems is conducted by applying the theory of transformations and the theory of Lie groups. The relation between symmetry and degeneracy will be shown and several methods to construct generators of the Lie groups 0(4) and SU(3) for the Kepler and harmonic oscillator problems are discussed.
dc.identifier.urihttps://hdl.handle.net/10222/84680
dc.language.isoen
dc.subjectGroup theory
dc.subjectDynamics
dc.titleSymmetry and Dynamics

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