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- W2975404070 abstract "In this paper we show that a complete and non-compact surface immersed in the Euclidean space with quadratic extrinsic area growth has finite total curvature provided the surface has tamed second fundamental form and admits total curvature. In such a case we obtain as well a generalized Chern-Osserman inequality. In the particular case of a surface of nonnegative curvature, we prove that the surface is diffeomorphic to the Euclidean plane if the surface has tamed second fundamental form, and that the surface is isometric to the Euclidean plane if the surface has strongly tamed second fundamental form. In the last part of the paper we characterize the fundamental tone of any submanifold of tamed second fundamental form immersed in an ambient space with a pole and quadratic decay of the radial sectional curvatures." @default.
- W2975404070 created "2019-10-03" @default.
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- W2975404070 date "2014-12-16" @default.
- W2975404070 modified "2023-09-27" @default.
- W2975404070 title "On the total curvature and perimeter growth of surfaces with tamed second fundamental form" @default.
- W2975404070 hasPublicationYear "2014" @default.
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