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幾何学2（微分幾何学）（加藤 毅）
Showing the original Japanese · View translation
ゲージ理論や非コンパクト空間の幾何解析を研究する研究室。
AboutAbout the lab
無限に広がる空間の、幾何学を探る。
加藤毅研究室は、
非コンパクトな
4次元多様体の
Key terms
- ゲージ理論
- 物理の
場の 理論から 生まれた 方程式を 使って、 図形 （多様体）の 性質を 調べる 理論 - 非コンパクト
- どこまでも
広がっていて、 有限の 大きさに おさまらない こと - Seiberg-Witten理論
- 4次元の
多様体の 形を 見分ける ために、 ある 方程式の 解の 空間を 調べる 理論
ResearchResearch themes
ゲージ理論、
MembersFaculty
- Professor加藤 毅
VoicesStudent voices
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幾何学１The information on this page is compiled by the LabLog team from the lab's public information and interviews. For corrections or removal requests, please contact LabLog, not the lab.
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: “3D-Leveltorus-Reebgraph” 3D-Leveltorus.png: Kieff derivative work: Ilya Voyager (talk) / Public domain (cropped)
- 非コンパクトな
多様体の 幾何: “TiltedTorusFlowLines” Sam Derbyshire / CC BY-SA 3.0 (cropped) - Related lab (代数学2, 幾何学2
（複素幾何学, 代数幾何学, 微分幾何学） （吉川 謙一） ): “Espace de Calabi-Yau” Rogilbert / Public domain (cropped) - Related lab (幾何学1・解析学2
（位相幾何学， 作用素環論） （窪田 陽介） ): “Topological insulator band structure” A13ean / CC BY-SA 4.0 (cropped) - Related lab (代数学1
（整数論） （跡部 発） ): “Bruhat-Tits-tree-for-Q-2” 부고 / CC BY-SA 4.0 (cropped) - Related lab (幾何学１
（低次元トポロジー, ゲージ理論） （谷口 正樹） ): “Superfície não orientável - Bordo trifólio” Object made by MockUp Company, photo by Rodrigo.Argenton / CC BY-SA 4.0 (cropped)
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