On Jeśmanowicz' conjecture concerning primitive Pythagorean triples. II
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Publication:519988
DOI10.1007/s10474-015-0552-3zbMath1374.11056OpenAlexW2187607260WikidataQ114227610 ScholiaQ114227610MaRDI QIDQ519988
Takafumi Miyazaki, Nobuhiro Terai
Publication date: 31 March 2017
Published in: Acta Mathematica Hungarica (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10474-015-0552-3
exponential Diophantine equationgeneralized Fermat equationPythagorean triplelinear form in two logarithms
Related Items (10)
On the exceptional solutions of Jeśmanowicz' conjecture ⋮ Unnamed Item ⋮ On the exponential Diophantine equation \((3pm^2-1)^x + ( p( p - 3)m^2 + 1)^y = (pm)^z\) ⋮ On the exponential Diophantine equation \((m^2+m+1)^x+m^y=(m+1)^z\) ⋮ A NOTE ON JEŚMANOWICZ’ CONJECTURE CONCERNING PRIMITIVE PYTHAGOREAN TRIPLES ⋮ A note on Jeśmanowicz' conjecture concerning primitive Pythagorean triples. II. ⋮ On the exponential Diophantine equation (18m2 + 1)x + (7m2 -1)y = (5m)z ⋮ The Diophantine equation (m2 + n2)x + (2mn)y = (m + n)2z ⋮ JEŚMANOWICZ’ CONJECTURE ON PYTHAGOREAN TRIPLES ⋮ A further note on Jeśmanowicz' conjecture concerning primitive Pythagorean triples
Cites Work
- Generalizations of classical results on Jeśmanowicz' conjecture concerning Pythagorean triples. II
- On Jeśmanowicz' conjecture concerning primitive Pythagorean triples
- Jeśmanowicz' conjecture on exponential Diophantine equations
- A remark on Jeśmanowicz' conjecture
- Generalizations of classical results on Jeśmanowicz' conjecture concerning Pythagorean triples
- Linear forms in two logarithms and interpolation determinants II
- Ternary Diophantine Equations via Galois Representations and Modular Forms
- A note on the Diophantine equation $a^x + b^y = c^z$
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