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Smooth Values of Polynomials
Given f∈Z[t] of positive degree, we investigate the existence of auxiliary polynomials g∈Z[t] for which f(g(t)) factors as a product of polynomials of small relative degree. One consequence of this work shows that for any quadratic polynomial f∈Z[t] and any ε>0 , there are infinitely many n∈N for which the largest prime factor of f(n) is no larger than nε .
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