Add to ORKGLet F/Q be a totally real number field of degree n. We explicitly evaluate a certain sum of rational functions over a infinite fan of F-rational polyhedral cones in terms of the norm map N: F ¨ Q. This completes Sczechfs combinatorial proof of Satakefs conjecture connecting the special values of L-series associated to cusp singularities with intersection numbers of divisors in their toroidal resolutions [Sc2]
We prove Manin's conjecture for four singular quartic del Pezzo surfaces over imaginary quadratic nu...
Treballs finals del Màster en Matemàtica Avançada, Facultat de matemàtiques, Universitat de Barcelon...
We introduce the intersection cohomology module of a matroid and prove that it satisfies Poincar\'e ...
Let F/Q be a totally real number field of degree n. We explicitly evaluate a certain sum of rational...
A central problem of modern minimal model theory is to describe the various cones of divisors associ...
The F\'elix-Tanr\'e rational model for the polyhedral product of a fibre inclusion is considered. In...
We give a generating function for the number of pairs of $n\times n$ matrices $(A, B)$ over a finite...
AbstractWe show that a polyhedral cone Γ in Rn with apex at 0 can be brought to the first quadrant b...
AbstractWe prove a conjecture of F. Chapoton relating certain enumerative invariants of (a) the clus...
International audienceFor an abelian totally real number field $F$ and an odd prime number $p$ which...
We construct a characteristic polyhedral for idealistic exponents over arbitrary fields. From this w...
This thesis is concerned with establishing Manin's conjecture on the distribution of ratinal points ...
We use recent results about linking the number of zeros on algebraic varieties over $\mathbb{C}$, de...
Polymatroids are combinatorial abstractions of subspace arrangements in the same way that matroids a...
We analyze certain compositions of rational inner functions in the unit polydisk $\mathbb{D}^{d}$ wi...
We prove Manin's conjecture for four singular quartic del Pezzo surfaces over imaginary quadratic nu...
Treballs finals del Màster en Matemàtica Avançada, Facultat de matemàtiques, Universitat de Barcelon...
We introduce the intersection cohomology module of a matroid and prove that it satisfies Poincar\'e ...
Let F/Q be a totally real number field of degree n. We explicitly evaluate a certain sum of rational...
A central problem of modern minimal model theory is to describe the various cones of divisors associ...
The F\'elix-Tanr\'e rational model for the polyhedral product of a fibre inclusion is considered. In...
We give a generating function for the number of pairs of $n\times n$ matrices $(A, B)$ over a finite...
AbstractWe show that a polyhedral cone Γ in Rn with apex at 0 can be brought to the first quadrant b...
AbstractWe prove a conjecture of F. Chapoton relating certain enumerative invariants of (a) the clus...
International audienceFor an abelian totally real number field $F$ and an odd prime number $p$ which...
We construct a characteristic polyhedral for idealistic exponents over arbitrary fields. From this w...
This thesis is concerned with establishing Manin's conjecture on the distribution of ratinal points ...
We use recent results about linking the number of zeros on algebraic varieties over $\mathbb{C}$, de...
Polymatroids are combinatorial abstractions of subspace arrangements in the same way that matroids a...
We analyze certain compositions of rational inner functions in the unit polydisk $\mathbb{D}^{d}$ wi...
We prove Manin's conjecture for four singular quartic del Pezzo surfaces over imaginary quadratic nu...
Treballs finals del Màster en Matemàtica Avançada, Facultat de matemàtiques, Universitat de Barcelon...
We introduce the intersection cohomology module of a matroid and prove that it satisfies Poincar\'e ...
