Rotation surfaces with $L_1$-pointwise 1-type Gauss map in pseudo-Galilean space
Volume 113 / 2015
Annales Polonici Mathematici 113 (2015), 255-267
MSC: Primary 53A35; Secondary 53B25.
DOI: 10.4064/ap113-3-3
Abstract
We study rotation surfaces in the three-dimensional pseudo-Galilean space $G_3^1$ such that the Gauss map $G$ satisfies the condition $L_1 G = f(G + C)$ for a smooth function $f$ and a constant vector $C$, where $L_1$ is the Cheng–Yau operator.
