
doi: 10.4064/ap113-3-3
Summary: 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.
Local submanifolds, Cheng-Yau operator, pseudo-Galilean space, pointwise 1-type Gauss map, Non-Euclidean differential geometry, rotation surface
Local submanifolds, Cheng-Yau operator, pseudo-Galilean space, pointwise 1-type Gauss map, Non-Euclidean differential geometry, rotation surface
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