For the purposes of this article, we will choose Scalar, which means that the function will only be returning one value.

在本文中，我们选择scalar，这意味着该函数将只返回一个值。

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Now we can create an additional function that will combine the before mentioned functions and produce the scalar value on the space filling z-curve for any given geometry.

现在我们可以创建一个附加的函数，该函数将组合之前提到的函数，并为任何给定的几何图形产生空间填充z曲线上的标量值。

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And the problem is converted to the typical Neumann boundary value problem for the elliptic equations by inducing the scalar potential function.

通过引入静电场的标量位函数，将电场强度的矢量泊松方程转化为位势的椭圆型偏微分方程的诺依曼边值问题。

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