The density of integral points on hypersurfaces of degree at least four

Mathematics – Number Theory

Scientific paper

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31 pages. Thoroughly revised due to errors in the first version. Main result slightly weakened

Scientific paper

Let $f$ be a polynomial of degree at least four with integer-valued
coefficients. We establish new bounds for the density of integer solutions to
the equation $f=0$, using an iterated version of Heath-Browns $q$-analogue of
van der Corput's method of exponential sums.

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