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Group theory for the standard model of particle physics and beyond

Symmetries and Conservation LawsLagrangian and Hamiltonian Mechanics Quantum MechanicsCoupled Oscillators: Normal Modes One-Dimensional Fields: Waves The Final Step: Lagrange-Hamilton Quantum Field TheoryQuantum Angular MomentumIndex Notation Quantum Angular Momentum Result Matrix Representations Sp...

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Autor principal: Barnes, Ken J
Lenguaje:eng
Publicado: CRC Press 2010
Materias:
Acceso en línea:http://cds.cern.ch/record/1225888
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author Barnes, Ken J
author_facet Barnes, Ken J
author_sort Barnes, Ken J
collection CERN
description Symmetries and Conservation LawsLagrangian and Hamiltonian Mechanics Quantum MechanicsCoupled Oscillators: Normal Modes One-Dimensional Fields: Waves The Final Step: Lagrange-Hamilton Quantum Field TheoryQuantum Angular MomentumIndex Notation Quantum Angular Momentum Result Matrix Representations Spin 1/2Addition of Angular Momenta Clebsch-Gordan CoefficientsMatrix Representation of Direct (Outer, Kronecker) Products Change of BasisTensors and Tensor OperatorsScalars Scalar FieldsInvariant Functions Contravariant Vectors (t ?index at top) Covariant Vectors (Co = Goes Below) NotesTensorsRotatio
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institution Organización Europea para la Investigación Nuclear
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publishDate 2010
publisher CRC Press
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spelling cern-12258882021-04-22T01:31:27Zhttp://cds.cern.ch/record/1225888engBarnes, Ken JGroup theory for the standard model of particle physics and beyondMathematical Physics and MathematicsSymmetries and Conservation LawsLagrangian and Hamiltonian Mechanics Quantum MechanicsCoupled Oscillators: Normal Modes One-Dimensional Fields: Waves The Final Step: Lagrange-Hamilton Quantum Field TheoryQuantum Angular MomentumIndex Notation Quantum Angular Momentum Result Matrix Representations Spin 1/2Addition of Angular Momenta Clebsch-Gordan CoefficientsMatrix Representation of Direct (Outer, Kronecker) Products Change of BasisTensors and Tensor OperatorsScalars Scalar FieldsInvariant Functions Contravariant Vectors (t ?index at top) Covariant Vectors (Co = Goes Below) NotesTensorsRotatioCRC Pressoai:cds.cern.ch:12258882010
spellingShingle Mathematical Physics and Mathematics
Barnes, Ken J
Group theory for the standard model of particle physics and beyond
title Group theory for the standard model of particle physics and beyond
title_full Group theory for the standard model of particle physics and beyond
title_fullStr Group theory for the standard model of particle physics and beyond
title_full_unstemmed Group theory for the standard model of particle physics and beyond
title_short Group theory for the standard model of particle physics and beyond
title_sort group theory for the standard model of particle physics and beyond
topic Mathematical Physics and Mathematics
url http://cds.cern.ch/record/1225888
work_keys_str_mv AT barneskenj grouptheoryforthestandardmodelofparticlephysicsandbeyond