2011, ISBN: 9401085269
[EAN: 9789401085267], Nieuw boek, [SC: 9.9], [PU: Springer Netherlands Sep 2011], ALGEBRA; GROUPTHEORY; GEOMETRY; MECHANICS; MODEL; QUANTUMMECHANICS; TRANSFORMATION, This item is printed … Meer...
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2011, ISBN: 9401085269
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2011, ISBN: 9401085269
[EAN: 9789401085267], Nieuw boek, [SC: 9.9], [PU: Springer Netherlands Sep 2011], ALGEBRA; GROUPTHEORY; GEOMETRY; MECHANICS; MODEL; QUANTUMMECHANICS; TRANSFORMATION, This item is printed … Meer...
2011, ISBN: 9401085269
[EAN: 9789401085267], Neubuch, [PU: Springer Netherlands Sep 2011], ALGEBRA; GROUPTHEORY; GEOMETRY; MECHANICS; MODEL; QUANTUMMECHANICS; TRANSFORMATION, This item is printed on demand - it… Meer...
2011
ISBN: 9401085269
[EAN: 9789401085267], Neubuch, [SC: 0.0], [PU: Springer Netherlands], ALGEBRA; GROUPTHEORY; GEOMETRY; MECHANICS; MODEL; QUANTUMMECHANICS; TRANSFORMATION, Druck auf Anfrage Neuware - Print… Meer...
ISBN: 9789401085267
Reidel. Very Good with No dust jacket as issued. 1986. Hardback. 9027721416 . Illustrated laminated boards show a light bit of sunning at spine from shelf-life, though no tears, splits, … Meer...
ISBN: 9789401085267
*Theory and Applications of the Poincaré Group* - Softcover reprint of the original 1st ed. 1986 / Taschenbuch für 160.49 € / Aus dem Bereich: Bücher, Wissenschaft, Physik Medien > Bücher… Meer...
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Gedetalleerde informatie over het boek. - Theory and Applications of the Poincaré Group
EAN (ISBN-13): 9789401085267
ISBN (ISBN-10): 9401085269
Gebonden uitgave
pocket book
Verschijningsjaar: 2011
Uitgever: Springer Netherlands
Boek bevindt zich in het datenbestand sinds 2013-03-10T17:40:32+01:00 (Amsterdam)
Detailpagina laatst gewijzigd op 2023-12-08T16:39:58+01:00 (Amsterdam)
ISBN/EAN: 9401085269
ISBN - alternatieve schrijfwijzen:
94-010-8526-9, 978-94-010-8526-7
alternatieve schrijfwijzen en verwante zoekwoorden:
Auteur van het boek: kim young, wigner eugene, poincare
Titel van het boek: theory and applications the poincare group, poincaré, fundamental theories physics, kim young
Gegevens van de uitgever
Auteur: Young Suh Kim; M. Noz
Titel: Fundamental Theories of Physics; Theory and Applications of the Poincaré Group
Uitgeverij: Springer; Springer Netherland
331 Bladzijden
Verschijningsjaar: 2011-09-20
Dordrecht; NL
Gedrukt / Gemaakt in
Taal: Engels
160,49 € (DE)
164,99 € (AT)
177,00 CHF (CH)
POD
XV, 331 p.
BC; Hardcover, Softcover / Physik, Astronomie/Theoretische Physik; Mathematische Physik; Verstehen; Algebra; Group theory; geometry; mechanics; model; quantum mechanics; transformation; Theoretical, Mathematical and Computational Physics; Group Theory and Generalizations; Gruppen und Gruppentheorie; BB; EA
I: Elements of Group Theory.- 1. Definition of a Group.- 2. Subgroups, Cosets, and Invariant Subgroups.- 3. Equivalence Classes, Orbits, and Little Groups.- 4. Representations and Representation Spaces.- 5. Properties of Matrices.- 6. Schur’s Lemma.- 7. Exercises and Problems.- II: Lie Groups and Lie Algebras.- 1. Basic Concepts of Lie Groups.- 2. Basic Theorems Concerning Lie Groups.- 3. Properties of Lie Algebras.- 4. Properties of Lie Groups.- 5. Further Theorems of Lie Groups.- 6. Exercises and Problems.- III: Theory of the Poincaré Group.- 1. Group of Lorentz Transformations.- 2. Orbits and Little Groups of the Proper Lorentz Group.- 3. Representations of the Poincaré Group.- 4. Lorentz Transformations of Wave Functions.- 5. Lorentz Transformations of Free Fields.- 6. Discrete Symmetry Operations.- 7. Exercises and Problems.- IV: Theory of Spinors.- 1. SL(2, c) as the Covering Group of the Lorentz Group.- 2. Subgroups of SL(2, c).- 3. SU (2).- 4. 5L(2, c) Spinors and Four-Vectors.- 5. Symmetries of the Dirac Equation.- 6. Exercises and Problems.- V: Covariant Harmonic Oscillator Formalism.- 1. Covariant Harmonic Oscillator Differential Equations.- 2. Normalizable Solutions of the Relativistic Oscillator Equation.- 3. Irreducible Unitary Representations of the Poincaré Group.- 4. Transformation Properties of Harmonic Oscillator Wave Functions.- 5. Harmonic Oscillators in the Four-Dimensional Euclidean Space.- 6. Moving O(4) Coordinate System.- 7. Exercises and Problems.- VI: Dirac’s Form of Relativistic Quantum Mechanics.- 1. C-Number Time-Energy Uncertainty Relation.- 2. Dirac’s Form of Relativistic Theory of “Atom ”.- 3. Dirac’s Light-Cone Coordinate System.- 4. Harmonic Oscillators in the Light-Cone Coordinate System.- 5. Lorentz-InvariantUncertainty Relations.- 6. Exercises and Problems.- VII: Massless Particles.- 1. What is the E(2) Group?.- 2. E(2)-like Little Group for Photons.- 3. Transformation Properties of Photon Polarization Vectors.- 4. Unitary Transformation of Photon Polarization Vectors.- 5. Massless Particles with Spin 1/2.- 6. Harmonic Oscillator Wave Functions for Massless Composite Particles.- 7. Exercises and Problems.- VIII: Group Contractions.- 1. SE(2) Group as a Contraction of SO(3).- 2. E(2)-like Little Group as an Infinite-momentum/zero-mass Limit of the O(3)-like Little Group for Massive Particles.- 3. Large-momentum/zero-mass Limit of the Dirac Equation.- 4. Finite-dimensional Non-unitary Representations of the SE(2) Group.- 5. Polarization Vectors for Massless Particles with Integer Spin.- 6. Lorentz and Galilei Transformations.- 7. Group Contractions and Unitary Representations of SE(2).- 8. Exercises and Problems.- IX: SO(2, 1) and SU(1, 1).- 1. Geometry of SL(2, r) and Sp(2).- 2. Finite-dimensional Representations of SO(2, 1).- 3. Complex Angular Momentum.- 4. Unitary Representations of SU(1, 1).- 5. Exercises and Problems.- X: Homogeneous Lorentz Group.- 1. Statement of the Problem.- 2. Finite-dimensional Representations of the Homogeneous Lorentz Group.- 3. Transformation Properties of Electric and Magnetic Fields.- 4. Pseudo-unitary Representations for Dirac Spinors.- 5. Harmonic Oscillator Wave Functions in the Lorentz Coordinate System.- 6. Further Properties of the Homogeneous Lorentz Group.- 7. Concluding Remarks.- XI: Hadronic Mass Spectra.- 1. Quark Model.- 2. Three-particle Symmetry Classifications According to the Method of Dirac.- 3. Construction of Symmetrized Wave Functions.- 4. Symmetrized Products of Symmetrized Wave Functions.- 5. Spin Wave Functions for the Three-Quark System.- 6. Three-quark Unitary Spin and SU(6) Wave Functions.- 7. Three-body Spatial Wave Functions.- 8. Totally Symmetric Baryonic Wave Functions.- 9. Baryonic Mass Spectra.- 10. Mesons.- 11. Exercises and Problems.- XII: Lorentz-Dirac Deformation in High-Energy Physics.- 1. Lorentz-Dirac Deformation of Hadronic Wave Functions.- 2. Form Factors of Nucléons.- 3. Calculation of the Form Factors.- 4. Scaling Phenomenon and the Parton Picture.- 5. Covariant Harmonic Oscillators and the Parton Picture.- 6. Calculation of the Parton Distribution Function for the Proton.- 7. Jet Phenomenon.- 8. Exercises and Problems.- References.Andere boeken die eventueel grote overeenkomsten met dit boek kunnen hebben:
Laatste soortgelijke boek:
9789400945586 Theory and Applications of the Poincare Group (Young Suh Kim; M. Noz)
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