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On minimal surfaces with the same asymptotic curve in Euclidean space

机译:在欧式空间上具有相同渐近曲线的极小曲面上

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摘要

In this paper, we approximate the minimal parametric surface with asymptotic curve by minimizing the Dirichlet function. The extremal of such a function can be easily computed as the solutions of linear systems, which avoid the high nonlinearity of the area function. They are not extremal of the area function but they are a fine approximation in some cases. Besides, an example to illustrate this method is given and plotted.
机译:在本文中,我们通过最小化Dirichlet函数来逼近具有渐近曲线的最小参数曲面。这种函数的极值可以很容易地计算为线性系统的解,从而避免了面积函数的高度非线性。它们不是面积函数的极值,但在某些情况下是很好的近似值。此外,给出并举例说明该方法。

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