Abstract
These notes form an introduction to relativistic quantum mechanics. The mathematical formalism has been reduced to the minimum in order to enable the reader to calculate elementary physical processes. The second quantification and the field theory are the logical followings of this course. The reader is expected to know analytical mechanics (Lagrangian and Hamiltonian), non-relativistic quantum mechanics and some basis of restricted relativity. The purpose of the first 3 chapters is to define the quantum mechanics framework for already known notions about rotation transformations, wave propagation and restricted theory of relativity. The next 3 chapters are devoted to the application of relativistic quantum mechanics to a particle with 0,1/5 and 1 spin value. The last chapter deals with the processes involving several particles, these processes require field theory framework to be thoroughly described. (A.C.) 2 refs.
Ollitrault, J Y
[1]
- CEA Saclay, 91 - Gif-sur-Yvette (France). Service de Physique Theorique
Citation Formats
Ollitrault, J Y.
Relativistic quantum mechanics; Mecanique quantique relativiste.
France: N. p.,
1998.
Web.
Ollitrault, J Y.
Relativistic quantum mechanics; Mecanique quantique relativiste.
France.
Ollitrault, J Y.
1998.
"Relativistic quantum mechanics; Mecanique quantique relativiste."
France.
@misc{etde_10147032,
title = {Relativistic quantum mechanics; Mecanique quantique relativiste}
author = {Ollitrault, J Y}
abstractNote = {These notes form an introduction to relativistic quantum mechanics. The mathematical formalism has been reduced to the minimum in order to enable the reader to calculate elementary physical processes. The second quantification and the field theory are the logical followings of this course. The reader is expected to know analytical mechanics (Lagrangian and Hamiltonian), non-relativistic quantum mechanics and some basis of restricted relativity. The purpose of the first 3 chapters is to define the quantum mechanics framework for already known notions about rotation transformations, wave propagation and restricted theory of relativity. The next 3 chapters are devoted to the application of relativistic quantum mechanics to a particle with 0,1/5 and 1 spin value. The last chapter deals with the processes involving several particles, these processes require field theory framework to be thoroughly described. (A.C.) 2 refs.}
place = {France}
year = {1998}
month = {Dec}
}
title = {Relativistic quantum mechanics; Mecanique quantique relativiste}
author = {Ollitrault, J Y}
abstractNote = {These notes form an introduction to relativistic quantum mechanics. The mathematical formalism has been reduced to the minimum in order to enable the reader to calculate elementary physical processes. The second quantification and the field theory are the logical followings of this course. The reader is expected to know analytical mechanics (Lagrangian and Hamiltonian), non-relativistic quantum mechanics and some basis of restricted relativity. The purpose of the first 3 chapters is to define the quantum mechanics framework for already known notions about rotation transformations, wave propagation and restricted theory of relativity. The next 3 chapters are devoted to the application of relativistic quantum mechanics to a particle with 0,1/5 and 1 spin value. The last chapter deals with the processes involving several particles, these processes require field theory framework to be thoroughly described. (A.C.) 2 refs.}
place = {France}
year = {1998}
month = {Dec}
}