An upper bound for odd perfect numbers.
Nielsen, Pace P. (2003)
Integers
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Displaying similar documents to “Infinite sets of positive integers whose sums are free of powers.”
An upper bound for odd perfect numbers.
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Amicable Pell numbers.
Luca, Florian (2002)
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Pell’s Equation
Marcin Acewicz, Karol Pąk (2017)
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In this article we formalize several basic theorems that correspond to Pell’s equation. We focus on two aspects: that the Pell’s equation x2 − Dy2 = 1 has infinitely many solutions in positive integers for a given D not being a perfect square, and that based on the least fundamental solution of the equation when we can simply calculate algebraically each remaining solution. “Solutions to Pell’s Equation” are listed as item #39 from the “Formalizing 100 Theorems” list maintained by Freek...
Ljunggren's Diophantine problem connected with virus structure.
Grytczuk, Aleksander (2006)
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Some results concerning exponential divisors.
Hagis, Peter jun. (1988)
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Infinite sets of integers whose distinct elements do not sum to a power.
Dubickas, Artūras, Šarka, Paulius (2006)
Journal of Integer Sequences [electronic only]
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Parametric solutions for some Diophantine equations.
Andrica, Dorin, Tudor, Gheorghe M. (2004)
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