Using the fact that any minimal strongly regular surface carries locally canonical principal parameters, we obtain a canonical representation of these surfaces, which makes more precise the Weierstrass representation in canonical principal parameters. This allows us to describe locally the solutions of the natural partial differential equation of minimal surfaces.
Another property of minimal surfaces in Euclidean space
Mean curvature one surfaces in hyperbolic space, and their relationship to minimal surfaces in Euclidean space
Polynomial Translation Weingarten Surfaces in 3-dimensional Euclidean space
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