The density of integral points on hypersurfaces of degree at least four
Artikel i vetenskaplig tidskrift, 2010
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.
van der Corput's method
integral points
Weyl differencing
Författare
Oscar Marmon
Chalmers, Matematiska vetenskaper, Matematik
Göteborgs universitet
Acta Arithmetica
0065-1036 (ISSN) 17306264 (eISSN)
Vol. 141 3 211-240Ämneskategorier (SSIF 2011)
Matematik
DOI
10.4064/aa141-3-1