Rchr
J-GLOBAL ID：202401012780947768
Update date: Aug. 25, 2024
Hashimoto Kaname
ハシモト カナメ | Hashimoto Kaname
Affiliation and department：
Other affiliations (1)：
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Osaka Metropolitan University
OCAMI
Special Researcher
Research field (1)：
Geometry
Papers (6)：
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Jong Taek Cho, Kaname Hashimoto, Yoshihiro Ohnia. On quaternionic Kähler structures and totally complex submanifolds of quaternionic projective spaces. Proceedings of the 24th International Workshop on Differential Geometry of Hermitian Symmetric Spaces & Ricci Flow. 2023. 217-238
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Naoya ANDO, Kohei HAMADA, Kaname HASHIMOTO, Shin KATO. Regularity of ends of zero mean curvature surfaces in $\mathbf{R}^{2,1}. Journal of the Mathematical Society of Japan. 2022. 74. 4. 1295-1334
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Kaname Hashimoto, Shin Kato. Bicomplex extensions of zero mean curvature surfaces in R^{2,1} and R^{2,2}. Journal of Geometry and Physics. 2019. 138. 223-240
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Kaname HASHIMOTO, Katsuya MASHIMO. Special Lagrangian submanifolds invariant under the isotropy action of symmetric spaces of rank two. Journal of the Mathematical Society of Japan. 2016. 68. 2. 839-862
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Kaname HASHIMOTO. ON THE CONSTRUCTION OF COHOMOGENEITY ONE SPECIAL LAGRANGIAN SUBMANIFOLDS IN THE COTANGENT BUNDLE OF THE SPHERE. Differential Geometry of Submanifolds and its Related Topics. 2013. 135-146
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MISC (4)：
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橋本 要. 全複素部分多様体とR空間(部分多様体と群作用の幾何学). 数理解析研究所講究録. 2024. 2278. 82-89
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Jong Taek Cho, Kaname Hashimoto, Yoshihiro Ohnia. Higher dimensional generalization of the Chiang Lagrangian and totally complex submanifolds(Submanifolds of Symmetric Spaces and Their Time Evolutions). OCAMI Reports 2021. 2021. Vol 1. 62-77
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橋本 要. 双複素数による平均曲率零部分多様体の表現について(部分多様体の幾何学の深化と展開). 数理解析研究所講究録. 2020. 2152. 20-28
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Kaname Hashimoto. Special Lagrangian submanifolds invariant under the isotropy action of symmetric spaces of rank two (Pursuit of the Essence of Singularity Theory). 数理解析研究所講究録. 2013. 1868. 9-24
Lectures and oral presentations (23)：
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全複素部分多様体とR空間
(Workshop on Geometry in Numazu 2024)
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全複素部分多様体とChiang ラグランジュ部分多様体の高次元化につ いて
(千歳幾何学研究集会 2024)
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Higher dimensional generalization of the Chiang Lagrangian and totally complex submanifolds
(Geometry on singular points and its applications 2024)
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Totally complex submanifolds and R-spaces
(Geometric Structures and the Realizations Gwangju-2024 2024)
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全複素部分多様体とR空間について
(第2回「幾何&重力」 2024)
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Professional career (1)：
Work history (3)：
- 2024/04 - 現在 Bunkyo University Faculty of Education Associate professor
- 2022/04 - 現在 Osaka Metropolitan University OCAMI Special researcher
- 2012/04 - 2022/03 Osaka City University OCAMI Researcher
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