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论不定方程x^2+y^2=mz^2的解
引用本文:戌士奎.论不定方程x^2+y^2=mz^2的解[J].贵州大学学报(自然科学版),1993,10(1):17-21.
作者姓名:戌士奎
作者单位:贵州教育学院 贵阳550003
摘    要:过去仅在 m=1,2等特殊情况下研究不定方程 x~2+y~2=mz~2的解。本文给出这个不定方程有解的充分必要条件,并在有解时,对任意的 m 给出解的表达式。

关 键 词:  丢番图方程

The Discussion on Solutions of Indeterminate Equation x~2+y~2=mz~2
Rong Shikui.The Discussion on Solutions of Indeterminate Equation x~2+y~2=mz~2[J].Journal of Guizhou University(Natural Science),1993,10(1):17-21.
Authors:Rong Shikui
Abstract:People had only studied solutions of indeterminate equation x~2+y~2=mz~2 under special conditions (m=1,2)in the past.This thesis gives not only the ample and prerequisite con- detions for that indeterminate equation which has solutions but also expression fomulas of those solutions for arbitrary m.
Keywords:Indeterminate equation  Solutions
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