Abstract

We consider Diophantine equations of the kind ∣F(x,y)∣=m|F(x,y)|= m, where $F(X,Y )\in \bz [X,Y]$ is a homogeneous polynomial of degree d≥3d\ge 3 that has non-zero discriminant and mm is a positive integer. We prove results that simplify those of Stewart and provide heuristics for a conjecture of Stewart.

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