拉氏（Laguerre）双曲型有核圆汇中线性圆列的一些性质

Properties of Nuclear Circle Assembler of Laguerre's Hyperbolic Type

本文推导出拉氏双曲型有核圆汇的一个结论，即：经过在拉氏双曲型有核圆汇ω上的每一个拉氏圆，有且仅有两个线性圆列属于ω，其中的一个属于ｌＩ（α，β），另一个属于ＬＩＩ（α，β）。ｌＩ（α，β）和ｌＩＩ（α，β）均为构成ω的抛物型线性圆列族。

This paper achieves an important conclusion of nuclear circle assembler of Laguerre's hyperbolic type.Over each Laguerre's circle which belongs to the nuclear assembler of Laguerre's hyperbolic type ω,there are only two ranks of Laguerre's linear circles in the ω.One belongs to l I(α,β),the other belongs to l I(α,β),both l I(α,β) and l I(α,β) are the linear circle family of parabolic type which can constructed the ω.