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- W2032082226 abstract "Let D be a domain in the complex ω-plane and let x : D → R 3 be a regular minimal surface. Let M ( K ) be the set of points ω 0 ∈ D where the Gauss curvature K attains local minima: K (ω 0 ) ≤ K ( ω ) for |ω – ω 0 | < δ(ω 0 ), δ(ω 0 ) < 0. The components of M ( K ) are of three types: isolated points; simple analytic arcs terminating nowhere in D ; analytic Jordan curves in D . Components of the third type are related to the Gauss map." @default.
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- W2032082226 date "1991-12-01" @default.
- W2032082226 modified "2023-09-23" @default.
- W2032082226 title "Local minima of the Gauss curvature of a minimal surface" @default.
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- W2032082226 doi "https://doi.org/10.1017/s0004972700029907" @default.
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