On the representation of integers by binary cubic forms of positive discriminant (Erratum).

J.H. Evertse

Displaying similar documents to “On the representation of integers by binary cubic forms of positive discriminant (Erratum).”

On the Representation of Integers by Binary Cubic Forms of Positive Discriminant.

J.-H. Evertse (1983)

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On the divisor-sum problem for binary cubic forms

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Cubic metaplectic forms on GL(3).

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On the representation of numbers by quaternary and quinary cubic forms: I

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On the assumption of a Riemann hypothesis for certain Hasse-Weil L-functions, it is shewn that a quaternary cubic form f(x) with rational integral coefficients and non-vanishing discriminant represents through integral vectors x almost all integers N having the (necessary) property that the equation f(x)=N is soluble in every p-adic field ℚₚ. The corresponding proposition for quinary forms is established unconditionally.