The real monotone decreasing sequence $\begin{array}{rl}& m_1=\sqrt{3},m_2=\frac{2}{\sqrt{3}},(\sqrt{m_1^2-1}=\sqrt{2}),\\ & m_{k+2}=\frac{{\alpha }_k{m}_{k+1}+{\text{β}}_k}{{\text{β}}_k{m}_{k+1}+{\alpha }_k},{\alpha }_k=m_k{m}_{k+1}-1,\\ & {\text{β}}_k=m_k-m_{k+1},k\in \mathbb{N},\end{array}$ converging to 1 is used to construct a parqueting of the complex plane leading to the harmonic Green function and the Poisson kernel for the countably many domains of the parqueting clustering at the point 1.

中文翻译：

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基于并提供平面拼花和谐波Green函数的迭代实序列

真正的单调递减序列 $\begin{array}{rl}& {米}_{\mathrm{1个}}=\sqrt{3}，{米}_{\mathrm{2个}}=\frac{\mathrm{2个}}{\sqrt{3}}，（\sqrt{{米}_{\mathrm{1个}}^{\mathrm{2个}}-\mathrm{1个}}=\sqrt{\mathrm{2个}}），\\ & {米}_{ķ+\mathrm{2个}}=\frac{{\alpha }_{ķ}{米}_{ķ+\mathrm{1个}}+{\text{β}}_{ķ}}{{\text{β}}_{ķ}{米}_{ķ+\mathrm{1个}}+{\alpha }_{ķ}}，{\alpha }_{ķ}={米}_{ķ}{米}_{ķ+\mathrm{1个}}-\mathrm{1个}，\\ & {\text{β}}_{ķ}={米}_{ķ}-{米}_{ķ+\mathrm{1个}}，ķ\in \mathbb{ñ}，\end{array}$ 收敛到1用于构造复杂平面的拼接，从而导致谐波绿色函数和泊松核用于点1上的拼接网格的许多域。