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http://hdl.handle.net/20.500.12358/21437
TitleCanonical Formulation of Singular Systems
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Abstract

Some physical systems are studied as singular systems. Both the canonical formulation (G¨uler’s method) and Dirac’s method are used throughout this work. The equations of motion described by G¨uler are total differential equations in many variables. They are integrable if and only if the integrability conditions are identically satisfied. The solutions of these equations give the fields, which describe the trajectories of the system. Various applications, namely the relativistic spinless particle system and the spinning particle or super-gravity in one dimension, are investigated by using the above formulations. The relativistic classical spinning particle system with second-order Lagrangian is also studied by using the same methods. A comparison between the two approaches is held. The results are found in exact agreement, that indicates the validity of the study

Authors
Nassar, Zaher Mah''d
Supervisors
Furahat, Nasser I.
Typeرسالة ماجستير
Date2002
LanguageEnglish
Publisherthe islamic university
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  • PhD and MSc Theses- Faculty of Science [445]
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The institutional repository of the Islamic University of Gaza was established as part of the ROMOR project that has been co-funded with support from the European Commission under the ERASMUS + European programme. This publication reflects the views only of the author, and the Commission cannot be held responsible for any use which may be made of the information contained therein.

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The institutional repository of the Islamic University of Gaza was established as part of the ROMOR project that has been co-funded with support from the European Commission under the ERASMUS + European programme. This publication reflects the views only of the author, and the Commission cannot be held responsible for any use which may be made of the information contained therein.

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