Y. Suh

activity

20162022

collaborators

3 papers

math.DG2022

On the structure Lie operator of a real hypersurface in the complex quadric

Juan de Dios Pérez, David Pérez-López, Young Jin Suh

The almost contact metric structure that we have on a real hypersurface $M$ in the complex quadric $Q^{m} = S O_{m + 2} / S O_{m} S O_{2}$ allows us to define, for any nonnull real number $k$ , t…

math.DG2017

Contact real hypersurfaces in the complex hyperbolic quadric

Sebastian Klein, Young Jin Suh

We give a new proof of the classification of contact real hypersurfaces with constant mean curvature in the complex hyperbolic quadric $Q^{m}^{*} = S O_{m, 2}^{o} / S O_{m} S O_{2}$ , where $m\geq…

math.DG2016

Isometric Reeb flow in complex hyperbolic quadrics

Young Jin Suh

We classify real hypersurfaces with isometric Reeb flow in the complex hyperbolic quadrics $Q^{*}^{m} = S O_{2, m}^{o} / S O_{m} S O_{2}$ , $m \geq 3$ . We show that $m$ is even, say $m = 2 k$ ,…