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ON POINTWISE 1-TYPE GAUSS MAP OF SURFACES IN &#x01D53C;<sup>3</sup><sub>1</sub> CONCERNING CHENG-YAU OPERATOR

ON POINTWISE 1-TYPE GAUSS MAP OF SURFACES IN &#x01D53C;<sup>3</sup><sub>1</sub> CONCERNING CHENG-YAU OPERATOR

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In this paper, we study surfaces in 3-dimensional Minkowski space in terms of certain type of their Gauss map. We give several results on these surfaces whose Gauss map G satisfies ${\square}G=f(G+C)$ for a smooth function f and a constant vector C, where ${\square}$ denotes the ChengYau operator. In particular, we obtain classification theorems on the rotational surfaces in ${\mathbb{E}}^3_1$ with space-like axis of rotation in terms of type of their Gauss map concerning the Cheng-Yau operator.

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