Creat membership Creat membership
Sign in

Forgot password?

Confirm
  • Forgot password?
    Sign Up
  • Confirm
    Sign In
Creat membership Creat membership
Sign in

Forgot password?

Confirm
  • Forgot password?
    Sign Up
  • Confirm
    Sign In
Collection
For ¥0.57 per day, unlimited downloads CREATE MEMBERSHIP Download

toTop

If you have any feedback, Please follow the official account to submit feedback.

Turn on your phone and scan

home > search >

A note on the diophantine equation x(2) +b(Y) = c(z)

Author:
Le, Maohua  


Journal:
CZECHOSLOVAK MATHEMATICAL JOURNAL


Issue Date:
2006


Abstract(summary):

Let a, b, c, r be positive integers such that a(2) + b(2) = c(r), min(a, b, c, r) > 1, gcd(a,b) = 1, a is even and r is odd. In this paper we rove that if b 3 (mod 4) and either b or c is an odd prime power, then the equation x(2) + b(y) = c(z) has only the positive integer solution (x, y, z) = (a, 2, r) with min(y, z) > 1.


Page:
1109---1116


VIEW PDF

The preview is over

If you wish to continue, please create your membership or download this.

Create Membership

Similar Literature

Submit Feedback

This function is a member function, members do not limit the number of downloads