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- W2611617136 abstract "The main result of this paper is a discrete Lawson correspondence between discrete CMC surfaces in R^3 and discrete minimal surfaces in S^3. This is a correspondence between two discrete isothermic surfaces. We show that this correspondence is an isometry in the following sense: it preserves the metric coefficients introduced previously by Bobenko and Suris for isothermic nets. Exactly as in the smooth case, this is a correspondence between nets with the same Lax matrices, and the immersion formulas also coincide with the smooth case." @default.
- W2611617136 created "2017-05-12" @default.
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- W2611617136 date "2017-05-02" @default.
- W2611617136 modified "2023-10-01" @default.
- W2611617136 title "Discrete CMC surfaces in R^3 and discrete minimal surfaces in S^3. A discrete Lawson correspondence" @default.
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