On the diophantine equation x 2 + 2a · 3b · 11c = y n

DOI10.2478/s12175-013-0125-2zbMath1349.11069OpenAlexW2963315227MaRDI QIDQ2843885

Ilker Inam, Florian Luca, Musa Demirci, Gökhan Soydan, Ismail Naci Cangul

Publication date: 26 August 2013

Published in: Mathematica Slovaca (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.2478/s12175-013-0125-2

zbMATH Keywords

exponential Diophantine equationsprimitive divisors of Lucas sequences

Mathematics Subject Classification ID

Higher degree equations; Fermat's equation (11D41)

Related Items (8)

On the Diophantine equation \(x^2+b^m=c^n\) with \(a^2+b^4=c^2\) ⋮ Complete solution of the Diophantine Equation $x^{2}+5^{a}\cdot 11^{b}=y^{n}$ ⋮ On the diophantine equation $x^2+2^a3^b73^c=y^n $ ⋮ On the Diophantine equation \(x^2+3^a41^b=y^n\) ⋮ On Lebesgue–Ramanujan–Nagell Type Equations ⋮ On the solutions of certain Lebesgue-Ramanujan-Nagell equations ⋮ SOLUTIONS TO A LEBESGUE–NAGELL EQUATION ⋮ Unnamed Item

Cites Work

• The diophantine equation \(x^ 2 + 2^ k = y^ n\)
• The diophantine equation \(x^2+3^m=y^n\)
• On the equation \(x^2 + 2^a \cdot 3^b = y^n\)
• On the Diophantine equation $ax^{2t}+bx^ty+cy^2=d$ and pure powers in recurrence sequences.
• On an diophantine equation

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