scientific article; zbMATH DE number 6296536

zbMath1308.11038MaRDI QIDQ5415932

Susil Kumar Jena

Publication date: 19 May 2014

Full work available at URL: http://dml.cz/handle/10338.dmlcz/143589?show=full

Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.

zbMATH Keywords

method of infinite ascenthigher degree Diophantine equations

Mathematics Subject Classification ID

Diophantine equations in many variables (11D72) Higher degree equations; Fermat's equation (11D41)

Cites Work

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• On some generalized Lebesgue-Nagell equations
• On the Diophantine equation \(x^2 + p^{2k} = y^n\)
• The diophantine equation \(x^ 2 + 2^ k = y^ n\)
• Diophantine equation \(x^2+2^m=y^n\)
• 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 \(x^2+2^k=y^n\). II
• Solutions of some generalized Ramanujan-Nagell equations
• ON THE DIOPHANTINE EQUATIONx²+d^{2l+ 1}=yⁿ
• Classical and modular approaches to exponential Diophantine equations II. The Lebesgue–Nagell equation
• ON THE DIOPHANTINE EQUATION x² + 2^a · 5^b = yⁿ
• The diophantine equation x² + C = yⁿ
• On the diophantine equations x² + 74 = y⁵ and x² + 86 = y⁵
• On the Diophantine Equation x 2 + 2 α 5 β 13 γ  = y n
• ON THE DIOPHANTINE EQUATION x² + 5^a 13^b = yⁿ

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