摘要
本文给出了丢番图方程《x3+p2qy3+pq2z3-3pqxyz=M(M=1、2、3) ,其中p与q为某整数且q>p>0,pq无平方因子》的全部整数解 。
In this paper , we have proved the following theorem : each solution t o the Diophantine e-quation (1) can be written as x+yα+zβ=, in which ε0=a+bα+cβis the funda mental solution to equation (1) , and if x+yα+βz>1 is a solution to the Diop hantine equation (1) , and then we have come to the following conclusion x≥y≥ z≥1 .
出处
《江苏技术师范学院学报》
2002年第4期59-62,共4页
Journal of Jiangsu Teachers University of Technology
