Gromov-Witten class and a perturbation theory in algebraic geometry Gromov-Witten classと代数幾何における摂動の理論
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Bibliographic Information
- Title
-
Gromov-Witten class and a perturbation theory in algebraic geometry
- Other Title
-
Gromov-Witten classと代数幾何における摂動の理論
- Author
-
望月, 拓郎
- Author(Another name)
-
モチズキ, タクロウ
- University
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京都大学
- Types of degree
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博士 (理学)
- Grant ID
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甲第7625号
- Degree year
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1999-03-23
Note and Description
博士論文
Table of Contents
- 論文目録 / (0001.jp2)
- Contents / p1 (0003.jp2)
- 0 Introduction / p1 (0003.jp2)
- 1 On quasi manifold structure and its some properties / p4 (0006.jp2)
- 2 A construction of the fundamental class / p6 (0008.jp2)
- 3 Geometric representation of Chern class / p12 (0014.jp2)
- 4 On the pull back / p15 (0017.jp2)
- 5 Twisted stable maps and their deformation / p17 (0019.jp2)
- 6 Some moduli stacks / p21 (0023.jp2)
- 7 Quasi manifold structure on Mgmβ(V) / p24 (0026.jp2)
- 8 Axioms of Kontsevich and Manin / p28 (0030.jp2)
- 9 Deformation invariance / p32 (0034.jp2)
- 10 Equivariant Chow group / p34 (0036.jp2)
- 11 Localization of GW class / p36 (0038.jp2)
- 12 Appendix / p39 (0041.jp2)
- The twisted Maurer-Cartan solutions and Some invariants given by moduli stacks / p1 (0045.jp2)
- On the Kirillov-Duflo type morphism / p1 (0102.jp2)
