Camilo Sanabria

activity

20082024

most citedThe inverse problem for the lattice points

1 citations · 2 across the 6 of their papers we have counts for

collaborators

Showing 2010Show all

4 papers · 1 filter

math.AC2010

Differential equations, difference equations and algebraic relations: An extension to a theorem of Compoint

Camilo Sanabria

Let C be an algebraically closed field and X a projective curve over C. Consider an ordinary linear differential equation, or a linear differ- ence equation, with coefficients in t…

math.NT2010★ 1 cited

The inverse problem for the lattice points

Zeljka Ljujic, Camilo Sanabria

Fix an positive integer $n$ . Let $K \subseteq R^{n}$ be a compact set such that $K + Z^{n} = R^{n}$ . We prove, via Algebraic Topology, that the integer points of the…

math.AG2010

On linear differential equations with reductive Galois group

Camilo Sanabria

Given a connection on a meromorphic vector bundle over a compact Riemann surface with reductive Galois group, we associate to it a projective variety. Connections such that their a…

math.NT2010

A note on the inverse problem for the lattice points

Zeljka Ljujic, Camilo Sanabria

Let $K \subseteq R^{2}$ be a compact set such that $K + Z^{2} = R^{2}$ . We prove, via Algebraic Topology, that the integer points of the difference set of $K$ , $(K-K…