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Bosons after Symmetry Breaking in Quantum Field Theory.

By: Contributor(s): Material type: TextTextPublisher: Hauppauge : Nova Science Publishers, Incorporated, 2008Copyright date: ©2009Edition: 1st edDescription: 1 online resource (102 pages)Content type:
  • text
Media type:
  • computer
Carrier type:
  • online resource
ISBN:
  • 9781616686581
Subject(s): Genre/Form: Additional physical formats: Print version:: Bosons after Symmetry Breaking in Quantum Field TheoryDDC classification:
  • 530.14/3
LOC classification:
  • QC793.5.B622 -- F85 2009eb
Online resources:
Contents:
Intro -- BOSONS AFTER SYMMETRY BREAKING IN QUANTUM FIELD THEORY -- Contents -- Preface -- Introduction -- Goldstone Theorem and ItsApplicability -- 2.1. Boson Field Theory Model -- 2.2. Fermion Field Theory Model -- Goldstone Boson in Boson FieldTheory -- 3.1. Symmetry Breaking in Four Dimensional BosonFields -- 3.2. Symmetry Breaking in Two Dimensional BosonFields -- No Goldstone Boson in FermionField Theory -- 4.1. Intuitive Discussion -- 4.2. Bogoliubov Transformation -- 4.3. Massive Fermion Case -- 4.4. Massless Fermion Case -- 4.5. Boson Mass in NJL Model -- 4.6. Boson Mass in Thirring Model -- Bethe Ansatz Solutions inThirring Model -- 5.1. Thirring Model and Bethe Ansatz Solutions -- 5.2. Vacuum State -- 5.3. Symmetric Vacuum State -- 5.4. True Vacuum State -- 5.5. 1p−1h State -- 5.6. Boson State -- 5.7. Bosonization of Massless Thirring Model -- 5.8. Physics of Zero Mode -- 5.9. Bosonization of Massive Thirring Model -- 5.10. Bosons of Massive Thirring Model -- 5.11. Summary of Thirring Model -- Schwinger Boson in TwoDimensional QED -- 6.1. Schwinger Model -- 6.2. Bosonization of Schwinger Model -- 6.3. QED2 with Massive Fermions -- Bosons in Two DimensionalQCD -- 7.1. Bogoliubov Transformation in QCD2 -- 7.2. Condensate and Boson Mass in SU(2) and SU(3) -- 7.3. Condensate and Boson Mass in SU(Nc) -- 7.4. QCD2 in Light Cone -- 7.5. Examination of 't Hooft Model -- 7.6. RPA Calculations in QED2 and QCD2 -- 7.7. Spontaneous Chiral Symmetry Breaking in QCD2 -- Conclusions -- References -- INDEX.
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Intro -- BOSONS AFTER SYMMETRY BREAKING IN QUANTUM FIELD THEORY -- Contents -- Preface -- Introduction -- Goldstone Theorem and ItsApplicability -- 2.1. Boson Field Theory Model -- 2.2. Fermion Field Theory Model -- Goldstone Boson in Boson FieldTheory -- 3.1. Symmetry Breaking in Four Dimensional BosonFields -- 3.2. Symmetry Breaking in Two Dimensional BosonFields -- No Goldstone Boson in FermionField Theory -- 4.1. Intuitive Discussion -- 4.2. Bogoliubov Transformation -- 4.3. Massive Fermion Case -- 4.4. Massless Fermion Case -- 4.5. Boson Mass in NJL Model -- 4.6. Boson Mass in Thirring Model -- Bethe Ansatz Solutions inThirring Model -- 5.1. Thirring Model and Bethe Ansatz Solutions -- 5.2. Vacuum State -- 5.3. Symmetric Vacuum State -- 5.4. True Vacuum State -- 5.5. 1p−1h State -- 5.6. Boson State -- 5.7. Bosonization of Massless Thirring Model -- 5.8. Physics of Zero Mode -- 5.9. Bosonization of Massive Thirring Model -- 5.10. Bosons of Massive Thirring Model -- 5.11. Summary of Thirring Model -- Schwinger Boson in TwoDimensional QED -- 6.1. Schwinger Model -- 6.2. Bosonization of Schwinger Model -- 6.3. QED2 with Massive Fermions -- Bosons in Two DimensionalQCD -- 7.1. Bogoliubov Transformation in QCD2 -- 7.2. Condensate and Boson Mass in SU(2) and SU(3) -- 7.3. Condensate and Boson Mass in SU(Nc) -- 7.4. QCD2 in Light Cone -- 7.5. Examination of 't Hooft Model -- 7.6. RPA Calculations in QED2 and QCD2 -- 7.7. Spontaneous Chiral Symmetry Breaking in QCD2 -- Conclusions -- References -- INDEX.

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Electronic reproduction. Ann Arbor, Michigan : ProQuest Ebook Central, 2024. Available via World Wide Web. Access may be limited to ProQuest Ebook Central affiliated libraries.

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