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The orientation of the constructed surfel candidates imposes an effective constraint that reduces the effect of the minimal surface bias.
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The minimized quantity of boundary molecules results in a minimal surface area.
Geodesic structures are perfect for covering the maximum enclosed volume with the minimal surface area.
(Sigma ) is a minimal surface.
In this paper, we combine the geodesic and minimal surface.
Minimal surface binding was observed by healthy cells.
A circle is the most obvious example of a minimal surface.
Rather, these particles assume a saddle-shaped structure exhibiting a minimal surface [49], [50].
They also are easier to re-coat and require minimal surface prep.
They are called minimal surfaces because they have minimal area subject to spanning the curve.
In particular, it applies to the problem of minimal surfaces.
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