Abstract
Let f(t1,…,tr,X)∈Z[t1,…,tr,X] be irreducible and let a1,…,ar∈Z\\{0,±1}. Under a necessary ramification assumption on f, and conditionally on the Generalized Riemann Hypothesis, we show that for almost all integers n1,…,nr, the polynomial f(a1n1,…,arnr,X) is irreducible in Q[X].
Published Version
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