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- W2073018509 abstract "We establish necessary and sufficient conditions for a quadratic polynomial to be irreducible in the ring $Z[[x]]$ of formal power series with integer coefficients. For $n,mge 1$ and $p$ prime, we show that $p^n+p^mbeta x+alpha x^2$ is reducible in $Z[[x]]$ if and only if it is reducible in $Z_p[x]$, the ring of polynomials over the $p$-adic integers." @default.
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- W2073018509 date "2007-06-05" @default.
- W2073018509 modified "2023-09-23" @default.
- W2073018509 title "Factorization of quadratic polynomials in the ring of formal power series over $Z$" @default.
- W2073018509 hasPublicationYear "2007" @default.
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