Dibyajyoti Deb
Published 2017-09-06Version 1
In an earlier paper, Tatong and Suvarnamani explores the Diophantine equation $p^x + p^y = z^2$ for a prime number $p$. In that paper they find some solutions to the equation for $p=2, 3$. In this paper, we look at a general version of this equation and solve it completely.
On the Diophantine equation cy^l=(x^p-1)/(x-1)
The Diophantine Equation $x^4 + 2 y^4 = z^4 + 4 w^4$---a number of improvements
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