摘要
用初等方法证明了：当ｎ，ｒ为正整数且ｒ＞１，ｓ≥０整数，δ＝１０ｓ＋１，丢番图方程∑ｎ－１ｋ＝０（１＋δｋ）ｒ＝（１＋δｎ）ｒ无整数解．
By means of an elementary method this paper proves that when n,r and δ are positive integer with r>1,δ≥0, δ=10s+1, the equation ∑n-1k=0(1+δk) r=(1+δn) r has no integer solution.
出处
《纯粹数学与应用数学》
CSCD
1997年第2期118-123,共6页
Pure and Applied Mathematics
