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無限解析研究部門（尾髙 悠志）
Showing the original Japanese · View translation
K安定性を軸に、Kähler-Einstein 多様体とモジュライ空間を研究する研究室。
AboutAbout the lab
標準計量の幾何を、代数幾何につなぐ。
尾髙研究室は、
古典的で
代数多様体の
大学院で
Key terms
- 代数多様体
- 多項式の
方程式の 解の 集まりと して 表される 図形。 代数幾何学の 研究対象 - モジュライ空間
- ある
種類の 図形を すべて 集め、 その 1つ 1つを 点と みなして 並べた 空間 - K安定性
- 標準的な
計量 （Kähler-Einstein 計量など）が 存在するかを、 代数幾何の 言葉で 表した 条件
NewsLab news
View More ↗ResearchResearch themes
Kähler-Einstein 多様体の
*Illustrative imageK安定性の判定理論と K-moduli 予想
Donaldson-Futaki 不変量が
*Illustrative imageFano 多様体の K-モジュライ
正 Ricci 曲率を
*Illustrative imageCalabi-Yau 多様体のモジュライと計量
（広義）
*Illustrative imageK安定性の理論の Arakelov 幾何学化
数論的な
MembersFaculty
- Professor尾髙 悠志
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Report an errorAbout the images
The top and research theme images are illustrative and were not taken at the lab. They are cropped from Wikimedia Commons images. Cropped CC BY-SA images are provided under the same CC BY-SA license as the original (version shown on each line).
- Top image: “Quartic Fermat curve” Jacob Rus / CC BY-SA 4.0 (cropped)
- K安定性の
判定理論と K-moduli 予想: “Gaussian 2d surface” Kopak999 / CC BY-SA 4.0 (cropped) - Fano 多様体の
K-モジュライ: “Clebsch” Rectas / CC0 (cropped) - Calabi-Yau 多様体の
モジュライと 計量: “Dimensions enroulées (Espaces de CY)” Historicair, Rogilbert / Public domain (cropped) - K安定性の
理論の Arakelov 幾何学化: “Riemann zeta-function x greater 1” The original uploader was Thin at Polish Wikipedia. / Public domain (cropped) - Related lab (無限解析研究部門
（並河 良典） ): “Consani-Scholten” Ursulageorges / CC BY 4.0 (cropped) - Related lab (無限解析研究部門
（玉川 安騎男） ): “Klein-map” PSL27 / CC BY-SA 4.0 (cropped) - Related lab (無限解析研究部門
（望月 新一） ): “Kyoto University RIMS” KATSURA Roen / CC BY 3.0 (cropped) - Related lab (無限解析研究部門
（星 裕一郎） ): “Kleinian group limit set on sphere” Adam majewski / CC BY-SA 4.0 (cropped)
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