Add to ORKG© 2015, Springer International Publishing AG. We count rational points of bounded height on the Cayley ruled cubic surface and interpret the result in the context of general conjectures due to Batyrev and Tschinkel
This paper establishes an asymptotic formula with a power-saving error term for the number of ration...
International audienceIn this note, we establish an asymptotic formula with a power-saving error ter...
International audienceIn this note, we establish an asymptotic formula with a power-saving error ter...
\ua9 2015, Springer International Publishing AG. We count rational points of bounded height on the C...
Abstract. We count rational points of bounded height on the Cayley ruled cubic surface and interpret...
Abstract. We count rational points of bounded height on the Cayley ruled cubic surface and interpret...
We aim to count the number of rational points on cubic Châtelet surfaces. Our results provide eviden...
In this paper we are concerned with the problem of counting rational points of bounded height on rat...
Ritabrata Munshi We aim to count the number of rational points on cubic Châtelet surfaces. Our resu...
Upper and lower bounds, of the expected order of magnitude, are obtained for the number of rational ...
We prove upper bounds for the number of rational points on non-singular cubic curves defined over th...
We prove that any smooth cubic surface defined over any number field satisfies the lower bound predi...
Abstract. For any number field k, upper bounds are established for the number of k-rational points o...
This thesis is a compilation of three papers. The Cayley–Salmon theorem implies the existence of a ...
This paper establishes an asymptotic formula with a power-saving error term for the number of ration...
This paper establishes an asymptotic formula with a power-saving error term for the number of ration...
International audienceIn this note, we establish an asymptotic formula with a power-saving error ter...
International audienceIn this note, we establish an asymptotic formula with a power-saving error ter...
\ua9 2015, Springer International Publishing AG. We count rational points of bounded height on the C...
Abstract. We count rational points of bounded height on the Cayley ruled cubic surface and interpret...
Abstract. We count rational points of bounded height on the Cayley ruled cubic surface and interpret...
We aim to count the number of rational points on cubic Châtelet surfaces. Our results provide eviden...
In this paper we are concerned with the problem of counting rational points of bounded height on rat...
Ritabrata Munshi We aim to count the number of rational points on cubic Châtelet surfaces. Our resu...
Upper and lower bounds, of the expected order of magnitude, are obtained for the number of rational ...
We prove upper bounds for the number of rational points on non-singular cubic curves defined over th...
We prove that any smooth cubic surface defined over any number field satisfies the lower bound predi...
Abstract. For any number field k, upper bounds are established for the number of k-rational points o...
This thesis is a compilation of three papers. The Cayley–Salmon theorem implies the existence of a ...
This paper establishes an asymptotic formula with a power-saving error term for the number of ration...
This paper establishes an asymptotic formula with a power-saving error term for the number of ration...
International audienceIn this note, we establish an asymptotic formula with a power-saving error ter...
International audienceIn this note, we establish an asymptotic formula with a power-saving error ter...