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Prime numbers, diophantine equations, diophantine approximations, analytic or algebraic number theory, arithmetic geometry, Galois theory, transcendental number theory, continued fractions

3 votes
Accepted

Refinement of a theorem of Koblitz-Ogus

We need the result you mention in work we're currently doing together with Heidi Goodson and my PhD student Andrea Gallese. We've also been unable to locate this precise result anywhere in Kubert's pa …
DavideLombardo's user avatar
12 votes
Accepted

Rational points on an analytic curve

Note that the results of (Bombieri-)Pila-Wilkie only tell you that there are "few" rational points when you count them by looking at their height. If you ignore this aspect, very little can be said: i …
DavideLombardo's user avatar
6 votes

Finding rational points on intersection of quadrics in affine 3-space

The closure in $\mathbb{P}^3$ of the intersection of your two quadrics is a smooth curve of genus $1$. If it has a rational point, it acquires the structure of an elliptic curve, and we know that dete …
DavideLombardo's user avatar