Solutions of some generalized Ramanujan-Nagell equations
From MaRDI portal
Publication:2500589
DOI10.1016/S0019-3577(06)80009-1zbMath1110.11012MaRDI QIDQ2500589
Publication date: 17 August 2006
Published in: Indagationes Mathematicae. New Series (Search for Journal in Brave)
Related Items
ON THE DIOPHANTINE EQUATIONx2+d2l+ 1=yn, On some generalized Lebesgue-Nagell equations, AN APPLICATION OF THE MODULAR METHOD AND THE SYMPLECTIC ARGUMENT TO A LEBESGUE–NAGELL EQUATION, On Lebesgue–Ramanujan–Nagell Type Equations, Unnamed Item, The exponential Lebesgue-Nagell equation \(X^2 + P^{2m}= Y^n\), Analytic number theory in India during 2001-2010, Unnamed Item, Unnamed Item
Cites Work
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- A note on the generalized Ramanujan-Nagell equation
- The diophantine equation \(x^2+3^m=y^n\)
- On the equation \(x^2 + 2^a \cdot 3^b = y^n\)
- On Le's and Bugeaud's papers about the equation \(ax^2 + b^{2m-1} = 4c^p\)
- On the diophantine equation \(D_ 1 x^ 2+ D^ m_ 2= 4y^ n\)
- Some exponential diophantine equations. I: The equation \(D_1x^2 - D_2y^2 = \lambda k^z\)
- On the number of solutions of the generalized Ramanujan-Nagell equation
- Existence of primitive divisors of Lucas and Lehmer numbers
- Classical and modular approaches to exponential Diophantine equations II. The Lebesgue–Nagell equation
- The diophantine equation x² + C = yⁿ
- Ternary Diophantine Equations via Galois Representations and Modular Forms
- On an diophantine equation
- On the Equations zm = F (x, y ) and Axp + Byq = Czr
- On the diophantine equations x2 + 74 = y5 and x2 + 86 = y5
- On some exponential Diophantine equations