On the Diophantine equation \(nx^2+2^{2m}=y^n\)
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Publication:538172
DOI10.1016/j.jnt.2011.02.014zbMath1216.11040OpenAlexW2317388404MaRDI QIDQ538172
Publication date: 23 May 2011
Published in: Journal of Number Theory (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jnt.2011.02.014
Related Items (6)
Note on ``On the Diophantine equation \(nx^2+2^{2m}=y^n\) ⋮ On the Diophantine equation \(NX^2 + 2^L3^M = Y^N\) ⋮ On the Diophantine equation \(2^m + nx^2 = y^n\) ⋮ Unnamed Item ⋮ On the Diophantine equation \(cx^2+p^{2m}=4y^n\) ⋮ An upper bound for least solutions of the exponential Diophantine equation D1x2 - D2y2 = λkz
Cites Work
- Unnamed Item
- On the Diophantine equation \(px^2+q^{2m}=y^p\)
- On the generalized Ramanujan-Nagell equation \(x^2+D=p^z\)
- On Cohn's conjecture concerning the Diophantine equation \(x^2+2^m=y^n\)
- Existence of primitive divisors of Lucas and Lehmer numbers
- The Solution of 3y 2 ± 2 n = x 3
- Primary cyclotomic units and a proof of Catalans conjecture
- Primitive Divisors of Lucas and Lehmer Sequences
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