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- W3133016768 abstract "Smooth solutions of the equation [ rm{div}, Bigg{ frac{g'big(|nabla u|big)}{|nabla u|} nabla u Bigg} = 0 ] are considered generating nonparametric $mu$-surfaces in $mathbb{R}^3$, whenever $g$ is a function of linear growth satisfying in addition [ int_0^infty s g''(s) d s 2$ (see [1]) and the minimal surfaces belong to the class of $3$-surfaces. Generalizing the minimal surface case we prove the closedness of a suitable differential form $hat{N} wedge d X$. As a corollary we find an asymptotic conformal parametrization generated by this differential form." @default.
- W3133016768 created "2021-03-01" @default.
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- W3133016768 date "2021-02-17" @default.
- W3133016768 modified "2023-09-27" @default.
- W3133016768 title "Some geometric properties of nonparametric $mu$-surfaces in $mathbb{R}^3$" @default.
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