Fellow of Core Academy
【数学与信息科学部】
· 巴西塞阿拉联邦大学 数学教授
English Name: Antonio Caminha M. Neto
主要领域：微积分
从 2004 年到 2014 年，他的研究活动主要围绕 cmc 超曲面在黎曼和洛伦兹空间形式中的等距沉浸几何。自 2010 年以来，他对有关波赫纳方法和谐波应用几何、李群和对称空间的问题越来越感兴趣。此外，他还利用几何分析方法，结合李群的李结构信息，研究李群中cmc超曲面的几何。
Google Scholar
主要出版
The geometry of closed conformal vector fields on Riemannian spaces， Bulletin of the Brazilian Mathematical Society, New Series volume 42, pages277–300 (2011)
Complete foliations of space forms by hypersurfaces， Bulletin of the Brazilian Mathematical Society, New Series volume 41, pages339–353 (2010)
A maximum principle at infinity with applications to geometric vector fields， Journal of Mathematical Analysis and Applications Volume 474, Issue 1, 1 June 2019, Pages 242-247
Generalized maximum principles and the rigidity of complete spacelike hypersurfaces， Mathematical Proceedings of the Cambridge Philosophical Society
On spacelike hypersurfaces of constant sectional curvature lorentz manifolds， Journal of Geometry and Physics Volume 56, Issue 7, July 2006, Pages 1144-1174
Bernstein-type theorems in semi-Riemannian warped products， Proceedings of the American Mathematical Society