ASADA Mamoru 朝田衞

Researcher Number	30192462
Other IDs
External Links
Affiliation (Current)	2019: 京都工芸繊維大学, 基盤科学系, 教授
Affiliation (based on the past Project Information) *help	2010 – 2012: 京都工芸繊維大学, 工芸科学研究科, 教授 2006 – 2008: 京都工芸繊維大学, 工芸科学研究科, 教授 1996 – 2004: 京都工芸繊維大学, 工芸学部, 助教授 1995: 東京電機大学, 工学部, 助教授
Review Section/Research Field	Principal Investigator Algebra / Algebra Except Principal Investigator Geometry / 解析学 / Algebra / Basic analysis
Keywords	Principal Investigator ガロア表現 / 写像類群 / 基本群 / fundamental group / 円分体 / mapping class group / Galois representation / ガロア群 / 代数学 / モジュライ空間 … More Except Principal Investigator リーマン面 / 写像類群 / 擬等角写像 / マルコフ過程 / ヤコビの和 / 多様体 / Markov process / 同相写像 / 同相群 / ガウスの和 / Quasiconformal mappings / ヒルベルト記号 / 埋め込み / Riemann Surfaces / ヘッケ指標 / スペクトラル・ゼータ関数 / 表現論 / quasiconformal map / p進L関数 / タイヒミュラー空間 / Evolution equation / analytic torsion / スペクトル幾何学 / ウエーブレット / Ricmann surface / 極値截線写像 / 等角写像 / representaion theory / 容量 / p-adic L function / ツォル変形 / 岩沢の主予想 / 発展方程式 / Extremal slit mappings / 曲面 / 対称性 / Teichmuller space / 解析的トーション / PL-同相 / Manifolds / 2-manifold / Jacobi sum / Mapping class groups / spectral zeta funcion / homeomorphism group / タイヒミュユウラー空間 / Homeomorphic mappings / 無限次元多様体 / タイヒミュウラー空間 / homeomorphism / Lipschitz homeomorphism / spectral geometry / ランダム粒子法 / infinite-dimensional manifold / 円分体のイデアル類群 / Hilbert symbol / 基本群 / リプシッツ同相 / 積分幾何学 / PL-homeomorphism / 位相同型 / Hecke character / Gauss sum / Leopoldt予想 / Fundamental group / Leopoldt conjecture / wavelet / embedding / Homeomorphism group / 変分公式 / シュレーディンガー作用素 / ウェーブレット Less

Galois groups of unramified extensions over maximal cyclotomic fieldsPrincipal Investigator
- Principal Investigator
  
  ASADA Mamoru
- Project Period (FY)
  2010 – 2012
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Algebra
- Research Institution
  Kyoto Institute of Technology
Galois groups of unramified extensions over maximal cyclotomic fieldsPrincipal Investigator
- Principal Investigator
  
  ASADA Mamoru
- Project Period (FY)
  2006 – 2008
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Algebra
- Research Institution
  Kyoto Institute of Technology
Properties of mapping class groups related to Galois representationsPrincipal Investigator
- Principal Investigator
  
  ASADA Mamoru
- Project Period (FY)
  2003 – 2004
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Algebra
- Research Institution
  Kyoto Institute of Technology
Properties of mapping class groups related to Galois representationsPrincipal Investigator
- Principal Investigator
  
  ASADA Mamoru
- Project Period (FY)
  2001 – 2002
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Algebra
- Research Institution
  Kyoto Institute of Technology
Open Riemann surfaces and quasiconformal mappings
- Principal Investigator
  
  MAITANI Fumio
- Project Period (FY)
  2000 – 2001
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Basic analysis
- Research Institution
  Kyoto Institute of Technology
Properties of mapping class groups rolated to Gdois representationsPrincipal Investigator
- Principal Investigator
  
  ASADA Mamoru
- Project Period (FY)
  1999 – 2000
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Algebra
- Research Institution
  Kyoto Institute of Technology
Study of homotopy types and topological types of homeomorphism groups and their subgroups of 2 and 3-manifolds
- Principal Investigator
  
  YAGASAKI Tatsuhiko
- Project Period (FY)
  1999 – 2000
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Geometry
- Research Institution
  Kyoto Institute of Technology
Studies on the Jacobi sum and its application to the Leopoldt conjecture
- Principal Investigator
  
  MIKI Hiroo
- Project Period (FY)
  1998 – 1999
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Algebra
- Research Institution
  KYOTO INSTITUTE OF TECHNOLOGY
Properties of mapping class groups related to Galois representationsPrincipal Investigator
- Principal Investigator
  
  ASADA Mamoru
- Project Period (FY)
  1997 – 1998
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Algebra
- Research Institution
  Kyoto Institute of Technology
Study of applied representation theory in global analysis
- Principal Investigator
  
  TSUKAMOTO Chiaki
- Project Period (FY)
  1997 – 1998
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Geometry
- Research Institution
  Kyoto Institute of Technology
A research of moving open Riemann surfaces
- Principal Investigator
  
  MAITANI Fumio
- Project Period (FY)
  1997 – 1998
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  解析学
- Research Institution
  Kyoto Institute of Technology
Jacobiの和の円分体への応用に関する研究
- Principal Investigator
  
  HIROO Miki
- Project Period (FY)
  1996
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Algebra
- Research Institution
  Kyoto Institute of Technology
変動するリーマン面の研究
- Principal Investigator
  
  MAITANI Fumio
- Project Period (FY)
  1996
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  解析学
- Research Institution
  Kyoto Institute of Technology
ガロア表現と関連する写像類群の性質Principal Investigator
- Principal Investigator
  
  朝田衛
- Project Period (FY)
  1995
- Research Category
  
  Grant-in-Aid for General Scientific Research (C)
- Research Field
  
  Algebra
- Research Institution
  Tokyo Denki University

All 2014 2011 2010 2009 2008 2006 2005 Other

All Journal Article Presentation

[Journal Article] On the ideal class groups of the maximal cyclotomic extensions of algebraic number fields2014
- Author(s)
  Mamoru Asada
- Journal Title
  
  Journal of the Mathematical Society of Japan
  
  Volume: -
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-22540019
[Journal Article] 局所体のガロア群の構造について2011
- Author(s)
  朝田衞
- Journal Title
  
  第9回北陸数論研究集会報告集
  
  Pages: 36-46
- Data Source
  KAKENHI-PROJECT-22540019
[Journal Article] On Galois groups of abelian extensions over maximal cyclotomic fields2008
- Author(s)
  Mamoru Asada
- Journal Title
  
  Tohoku Mathematical Journal 60
  
  Pages: 135-147
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-18540029
[Journal Article] 最大円分体のイデアル類群への円分体のガロア群の作用について2006
- Author(s)
  朝田衛
- Journal Title
  
  数理解析研究所講究録 1521
  
  Pages: 196-200
- Data Source
  KAKENHI-PROJECT-18540029
[Journal Article] 最大円分体のイデアル類群への円分体のガロア群の作用について2005
- Author(s)
  朝田衞
- Journal Title
  
  仙台数論及び組み合わせ論小研究集会2004報告集
  
  Pages: 1-10
- Description
  「研究成果報告書概要(和文)」より
- Data Source
  KAKENHI-PROJECT-15540025
[Journal Article] On the cyclotomic Galois action on the ideal class group of the maximal cyclotomic field (in Japanese).2005
- Author(s)
  M.Asada
- Journal Title
  
  Proceeding of the conference Sendai mini symposium on Number Theory and Combinatorial Theory 2004
  
  Pages: 1-10
- Description
  「研究成果報告書概要(欧文)」より
- Data Source
  KAKENHI-PROJECT-15540025
[Journal Article] 1の素数乗根全体で生成される体のアーベル拡大体のガロア郡について
- Author(s)
  朝田衞
- Journal Title
  
  第14回早稲田大学整数論研究集会2009報告集 (印刷中)
- Data Source
  KAKENHI-PROJECT-18540029
[Journal Article] On the ideal class groups of the maximal cyclotomic extensions of algebraic number fields
- Author(s)
  朝田衞
- Journal Title
  
  Journal of the Mathematical Society of Japan(印刷中)
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-22540019
[Presentation] Easy walking in GT theory and anabelian geometry I2010
- Author(s)
  Asada Mamoru, Nakamura Hiroaki, Takao Naotake, Tsunogai Hiroshi
- Organizer
  The 3rd MSI-SI "Development of Galois-Teichmuller theory and anabelian geometry"
- Place of Presentation
  京都大学数理解析研究所(招待講演)
- Year and Date
  2010-10-25
- Data Source
  KAKENHI-PROJECT-22540019
[Presentation] 1の素数乘根全体で生成される体のアーベル拡大のガロア群について2009
- Author(s)
  朝田衛
- Organizer
  早稲田大学整数論研究集会2009
- Place of Presentation
  早稲田大学
- Year and Date
  2009-03-09
- Data Source
  KAKENHI-PROJECT-18540029
[Presentation] 1の素数乗根全体で生成される体のアーベル拡大体のガロア郡について2009
- Author(s)
  朝田衞
- Organizer
  第14回早稲田大学整数論研究集会2009
- Place of Presentation
  早稲田大学大久保キャンパス
- Year and Date
  2009-03-09
- Data Source
  KAKENHI-PROJECT-18540029

1. YAGASAKI Tatsuhiko (40191077)

# of Collaborated Projects: 11 results

# of Collaborated Products: 0 results
2. MAITANI Fumio (10029340)

# of Collaborated Projects: 10 results

# of Collaborated Products: 0 results
3. NAKAOKA Akira (90027920)

# of Collaborated Projects: 9 results

# of Collaborated Products: 0 results
4. HIROO Miki (90107368)

# of Collaborated Projects: 6 results

# of Collaborated Products: 0 results
5. OKURA Hiroyuki (80135649)

# of Collaborated Projects: 6 results

# of Collaborated Products: 0 results
6. TSUKAMOTO Chiaki (80155340)

# of Collaborated Projects: 5 results

# of Collaborated Products: 0 results
7. UCHIYAMA Jun (70025401)

# of Collaborated Projects: 3 results

# of Collaborated Products: 0 results
8. IWATSUKA Akira (40184890)

# of Collaborated Projects: 3 results

# of Collaborated Products: 0 results
9. 小川重義 (80101137)

# of Collaborated Projects: 1 results

# of Collaborated Products: 0 results
10. SAKAI Katsuro (50036084)

# of Collaborated Projects: 1 results

# of Collaborated Products: 0 results
11. NAKAMURA Hiroaki (60217883)

# of Collaborated Projects: 1 results

# of Collaborated Products: 0 results

ASADA Mamoru 朝田 衞

Research Projects

Research Products

Co-Researchers

Galois groups of unramified extensions over maximal cyclotomic fieldsPrincipal Investigator

Principal Investigator

Project Period (FY)

Research Category

Research Field

Research Institution

Galois groups of unramified extensions over maximal cyclotomic fieldsPrincipal Investigator

Principal Investigator

Project Period (FY)

Research Category

Research Field

Research Institution

Properties of mapping class groups related to Galois representationsPrincipal Investigator

Principal Investigator

Project Period (FY)

Research Category

Research Field

Research Institution

Properties of mapping class groups related to Galois representationsPrincipal Investigator

Principal Investigator

Project Period (FY)

Research Category

Research Field

Research Institution

Open Riemann surfaces and quasiconformal mappings

Principal Investigator

Project Period (FY)

Research Category

Research Field

Research Institution

Properties of mapping class groups rolated to Gdois representationsPrincipal Investigator

Principal Investigator

Project Period (FY)

Research Category

Research Field

Research Institution

Study of homotopy types and topological types of homeomorphism groups and their subgroups of 2 and 3-manifolds

Principal Investigator

Project Period (FY)

Research Category

Research Field

Research Institution

Studies on the Jacobi sum and its application to the Leopoldt conjecture

Principal Investigator

Project Period (FY)

Research Category

Research Field

Research Institution

Properties of mapping class groups related to Galois representationsPrincipal Investigator

Principal Investigator

Project Period (FY)

Research Category

Research Field

Research Institution

Study of applied representation theory in global analysis

Principal Investigator

Project Period (FY)

Research Category

Research Field

Research Institution

A research of moving open Riemann surfaces

Principal Investigator

Project Period (FY)

Research Category

Research Field

Research Institution

Jacobiの和の円分体への応用に関する研究

Principal Investigator

Project Period (FY)

Research Category

Research Field

Research Institution

変動するリーマン面の研究

Principal Investigator

Project Period (FY)

Research Category

ASADA Mamoru 朝田衞