Irreducibility of hypersurfaces

Mathematics – Number Theory

Scientific paper

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21 pages

Scientific paper

Given a polynomial P in several variables over an algebraically closed field,
we show that except in some special cases that we fully describe, if one
coefficient is allowed to vary, then the polynomial is irreducible for all but
at most deg(P)^2-1 values of the coefficient. We more generally handle the
situation where several specified coefficients vary.

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