@misc{10481/87329,
year = {2017},
month = {12},
url = {https://hdl.handle.net/10481/87329},
abstract = {We introduce the notion of Killing shape operator for real hypersurfaces in the complex quadric $Q^m = SO_{m+2}/SO_m SO_2$. The Killing shape operator condition implies that the unit normal vector field $N$ becomes $\mathfrak{A}$-principal or $\mathfrak{A}$-isotropic. Then according to each case, we give a complete classification of Hopf real hypersurfaces in $Q^m = SO_{m+2}/SO_m SO_2$ with Killing shape operator.},
organization = {NRF-2015-R1A2A1201002459 from National Research Foundation of Korea.},
organization = {MCT-FEDER Project MTM-2013-47828-C2-1-P},
organization = {NRF-2017-R1A2B4005317},
keywords = {Killing shape operator},
keywords = {$\mathfrak{A}$-isotropic},
keywords = {$\mathfrak{A}$-principal},
keywords = {Kähler structure},
keywords = {Complex conjugation},
keywords = {Complex quadric},
title = {Real Hypersurfaces with Killing Shape Operator in the Complex Quadric},
doi = {https://doi.org/10.1007/s00009-017-1052-1},
author = {Pérez Jiménez, Juan De Dios and Jeong, Imsoon and Ko, Junhyung and Suh, Young Jin},
}