A note on the Diophantine equation \(f(x) f(y) = f(z^2)\)
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Publication:519914
DOI10.1007/S10998-014-0068-6zbMath1374.11050OpenAlexW945635301MaRDI QIDQ519914
Publication date: 31 March 2017
Published in: Periodica Mathematica Hungarica (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10998-014-0068-6
Elliptic curves over global fields (11G05) Diophantine equations in many variables (11D72) Cubic and quartic Diophantine equations (11D25)
Related Items (3)
On the Diophantine system \(f(z)= f(x) f(y)= f(u) f(v)\) ⋮ Arithmetic properties of polynomials ⋮ On the Diophantine equation $f(x)f(y)=f(z)^n$ involving Laurent polynomials, II
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- The Diophantine equation \((x^{k} - 1)(y^{k} - 1) = (z^{k} - 1)^{t}\)
- On the Diophantine equation \((x^2+k)(y^2+k)=(z^2+k)^2\)
- On the Diophantine equation \((x^2-1)(y^2-1) = [(\tfrac 12 (y-x))^2-1^2\)]
- On the diophantine equation f(x)f(y)=f(z)2
- On the Diophantine equation $f(x)f(y)=f(z^2)$
- Unsolved problems in number theory
- On a Diophantine equation
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