Energies with Constant Mean Curvature of Tubular Surfaces by Bishop Frame
Filiz Ertem Kaya
Abstract
Open-access reader
Filiz Ertem Kaya
Abstract
Open-access reader
In this paper Euclidean metric induced by μ : M → G be the mean curvature of Tubular surfaces by Bishop frame are computed and the curvatures in differential geometry that are so important for computing the Helfrich and Willmore energy of the tubular surfaces by bishop frame and giving some theorems are seen. Even though these calculations are very important to prove that the curvatures are very important in differential geometry, in actually these calculations are clearly important as mathematical physics.
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In this paper Euclidean metric induced by μ : M → G be the mean curvature of Tubular surfaces by Bishop frame are computed and the curvatures in differential geometry that are so important for computing the Helfrich and Willmore energy of the tubular surfaces by bishop frame and giving some theorems are seen. Even though these calculations are very important to prove that the curvatures are very important in differential geometry, in actually these calculations are clearly important as mathematical physics.
Key concepts: Willmore energy, Differential geometry, Mean curvature, Metric (unit), Constant-mean-curvature surface, Euclidean geometry, Curvature, Constant (computer programming)