Abstract In this paper we study the ruled surfaces generated by elliptic cylindrical curves in the isotropic 3-space ???? 3 {\mathbb{I}^{3}} . We classify such surfaces in ???? 3 {\mathbb{I}^{3}}… Click to show full abstract
Abstract In this paper we study the ruled surfaces generated by elliptic cylindrical curves in the isotropic 3-space ???? 3 {\mathbb{I}^{3}} . We classify such surfaces in ???? 3 {\mathbb{I}^{3}} with constant curvature and satisfying an equation in terms of the components of the position vector field and the Laplacian operator. Several examples are given and illustrated by figures.
               
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