We show how to use the recent work of D. McKinnon and M. Roth on generalizations of Diophantine approximation to algebraic varieties to formulate a local version of the Batyrev-Manin principle on the distribution of rational points. We present several toric varieties for which the result is known
The study of the distribution of rational or algebraic points of an algebraic variety according to t...
Let X be an algebraic curve of genus g⩾2 embedded in its Jacobian variety J. The Manin-Mumford conje...
Let X be an algebraic curve of genus g⩾2 embedded in its Jacobian variety J. The Manin-Mumford conje...
The study of the distribution of rational points on algebraic varieties is a classic subject of Diop...
L'étude de la distribution des points rationnels sur les variétés algébriques est un sujet classique...
The study of the distribution of rational points on algebraic varieties is a classic subject of Diop...
The study of the distribution of rational points on algebraic varieties is a classic subject of Diop...
For divisors on abelian varieties, Faltings established an optimal bound on the proximity of rationa...
The distribution of rational points of bounded height on algebraic varieties is far from uniform. In...
The distribution of rational points of bounded height on algebraic varieties is far from uniform. In...
The distribution of rational points of bounded height on algebraic varieties is far from uniform. In...
The distribution of rational points of bounded height on algebraic varieties is far from uniform. In...
The distribution of rational points of bounded height on algebraic varieties is far from uniform. In...
The distribution of rational points of bounded height on algebraic varieties is far from uniform. In...
Let F be a global field. In this work, we show that the Brauer-Manin condition on adelic points for ...
The study of the distribution of rational or algebraic points of an algebraic variety according to t...
Let X be an algebraic curve of genus g⩾2 embedded in its Jacobian variety J. The Manin-Mumford conje...
Let X be an algebraic curve of genus g⩾2 embedded in its Jacobian variety J. The Manin-Mumford conje...
The study of the distribution of rational points on algebraic varieties is a classic subject of Diop...
L'étude de la distribution des points rationnels sur les variétés algébriques est un sujet classique...
The study of the distribution of rational points on algebraic varieties is a classic subject of Diop...
The study of the distribution of rational points on algebraic varieties is a classic subject of Diop...
For divisors on abelian varieties, Faltings established an optimal bound on the proximity of rationa...
The distribution of rational points of bounded height on algebraic varieties is far from uniform. In...
The distribution of rational points of bounded height on algebraic varieties is far from uniform. In...
The distribution of rational points of bounded height on algebraic varieties is far from uniform. In...
The distribution of rational points of bounded height on algebraic varieties is far from uniform. In...
The distribution of rational points of bounded height on algebraic varieties is far from uniform. In...
The distribution of rational points of bounded height on algebraic varieties is far from uniform. In...
Let F be a global field. In this work, we show that the Brauer-Manin condition on adelic points for ...
The study of the distribution of rational or algebraic points of an algebraic variety according to t...
Let X be an algebraic curve of genus g⩾2 embedded in its Jacobian variety J. The Manin-Mumford conje...
Let X be an algebraic curve of genus g⩾2 embedded in its Jacobian variety J. The Manin-Mumford conje...