Reducibility mod p of integral closed subschemes in projective

Details Reducibility mod p of integral closed subschemes in projective Reducibility mod p of integral closed subschemes in projective

2000-03-27

arxiv.org/abs/math/0003245v1

Mathematics

Number Theory

Scientific paper

In an earlier paper we showed that we can improve results by Emmy Noether and Alexander Ostrowski concerning the reducibility modulo p of absolutely irreducible polynomials with integer coefficients by giving the problem a geometric turn and using an arithmetic Bezout theorem. This paper is a generalization, where we show that combining the methods of that paper with the theory of Chow forms leads to similar results for flat, equidimensional, integral, closed subschemes of arbitrary codimension in a projective space over the ring of rational integers.

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