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Unsolvability of the equation \(\alpha x^n + \beta y^n = z^n\) and uniform distribution of \(\root n \of {\alpha x^n + \beta y^n}\) - MaRDI portal

Unsolvability of the equation \(\alpha x^n + \beta y^n = z^n\) and uniform distribution of \(\root n \of {\alpha x^n + \beta y^n}\) (Q706206)

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scientific article; zbMATH DE number 2132190
Language Label Description Also known as
English
Unsolvability of the equation \(\alpha x^n + \beta y^n = z^n\) and uniform distribution of \(\root n \of {\alpha x^n + \beta y^n}\)
scientific article; zbMATH DE number 2132190

    Statements

    Unsolvability of the equation \(\alpha x^n + \beta y^n = z^n\) and uniform distribution of \(\root n \of {\alpha x^n + \beta y^n}\) (English)
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    7 February 2005
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    Diophantine equation \(\alpha x^n + \beta y^n = z^n\)
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    uniform distribution
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    Gauss sums in two variables
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    Identifiers