Auxiliary field formulation of supersymmetric nonlinear sigma models 超対称非線形シグマ模型の補助場による定式化
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Bibliographic Information
- Title
-
Auxiliary field formulation of supersymmetric nonlinear sigma models
- Other Title
-
超対称非線形シグマ模型の補助場による定式化
- Author
-
新田, 宗人
- Author(Another name)
-
ニッタ, ムネト
- University
-
大阪大学
- Types of degree
-
博士 (理学)
- Grant ID
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甲第7183号
- Degree year
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2000-03-24
Note and Description
博士論文
Table of Contents
- Abstract / (0003.jp2)
- Contents / p1 (0003.jp2)
- 1 Introduction / p1 (0004.jp2)
- 2 Supersymemtric Nonlinear Realization / p2 (0005.jp2)
- 2.1 Global Symmetry Breaking in Supersymmetric Theories / p2 (0005.jp2)
- 2.2 Methods of Bando, Kuramoto, Maskawa and Uehara / p5 (0006.jp2)
- 2.3 Compact Homogeneous Kähler Manifolds / p9 (0008.jp2)
- 2.4 Non-compact Non-homogeneous Kähler Manifolds / p14 (0011.jp2)
- 3 Nonlinear Sigma Models as Gauge Theories / p20 (0014.jp2)
- 3.1 Preliminary / p20 (0014.jp2)
- 3.2 Nonlinear Sigma Models without the F-term constraint / p22 (0015.jp2)
- 3.3 Nonlinear Sigma Models with F-term Constraints / p27 (0017.jp2)
- 3.4 Summary and Generalization / p39 (0023.jp2)
- 4 Conclusions / p42 (0025.jp2)
- A Quantum Equivalence of Auxiliary Field Methods / p43 (0025.jp2)
- A.1 Direct Calculation / p44 (0026.jp2)
- A.2 Quantum Legendre Transformation / p45 (0026.jp2)
- A.3 Application to Integration of Gauge Superfields / p49 (0028.jp2)
- B Addendum to Nonlinear Sigma Models as Gauge Theories / p50 (0029.jp2)
- B.1 Linearization of Arbitrary Function / p50 (0029.jp2)
- B.2 Comparison with Geometric Invariant Theory / p53 (0030.jp2)
- B.3 Example of Non-compact Manifold / p54 (0031.jp2)
- C Mathematical Correspondence / p59 (0033.jp2)
- C.1 Kähler Quotients / p60 (0034.jp2)
- C.2 Algebraic Variety / p63 (0035.jp2)
- D Lie Algebras / p64 (0036.jp2)
- D.1 SO(N) Algebra / p64 (0036.jp2)
- D.2 E₆ Algebra / p66 (0037.jp2)
- D.3 E₇ Algebra / p67 (0037.jp2)
