Rational points on quartic hypersurfaces

Mathematics – Number Theory

Scientific paper

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47 pages

Scientific paper

Let X be a non-singular projective hypersurface of degree 4, which is defined
over the rational numbers. Assume that X has dimension 39 or more, and that X
contains a real point and p-adic points for every prime p. Then X is shown to
contain infinitely many rational points.

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