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- W1569531479 abstract "We study integer coefficient polynomials of fixed degree and maximum height $H$, that are irreducible by Dumas's criterion. We call such polynomials Dumas polynomials. We derive upper bounds on the number of Dumas polynomials, as $H$ approaches infinity. We also show that, for a fixed degree, the density of Dumas polynomials in all irreducible integer coefficient polynomials is strictly less than 1." @default.
- W1569531479 created "2016-06-24" @default.
- W1569531479 creator A5005108259 @default.
- W1569531479 date "2013-09-18" @default.
- W1569531479 modified "2023-09-27" @default.
- W1569531479 title "On the number of polynomials of bounded height that satisfy Dumas's criterion" @default.
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