We establish a formula for the volume Poincaré series of a log smooth scheme. This yields in particular a new expression and a smaller set of candidate poles for the motivic zeta function of a hypersurface singularity and of a degeneration of Calabi–Yau varieties.status: publishe
Let f be a regular function on a nonsingular complex algebraic variety of dimension d. We prove a fo...
Keywords: nondegenerate curves, zeta function, Monsky-Washnitzer cohomology,Kedlaya's algorithm...
Abstract. The Riemann zeta function at integer arguments can be written as an infinite sum of certai...
The log canonical thresholds of irreducible quasi-ordinary hypersurface singularities are computed u...
The topological zeta function and Igusa's local zeta function are respectively a geometrical i...
In this thesis, we use logarithmic methods to study motivic objects. Let R be a complete discrete va...
In this thesis, we use logarithmic methods to study motivic objects. Let R be a complete discrete va...
Let f=(f1, …, fl):U→Kl, with K=ℝ or ℂ, be a K-analytic mapping defined on an open set U⊂Kn, and let ...
We study the Dwork operator U(λ) on a four dimensional subspace of the Dwork cohomology in the la...
Abstract. The Riemann zeta function at integer arguments can be written as an infinite sum of certai...
This Summer School on the Theory of Motives and the Theory of Numbers, at the crossroad of several L...
This Summer School on the Theory of Motives and the Theory of Numbers, at the crossroad of several L...
The Poincar\ue9 series of an irreducible plane curve singularity equals the $\zeta$-function of its ...
We study the Dwork operator U(λ) on a four dimensional subspace of the Dwork cohomology in the la...
We use a formula of Bultot to compute the motivic zeta function for the toric degeneration of the qu...
Let f be a regular function on a nonsingular complex algebraic variety of dimension d. We prove a fo...
Keywords: nondegenerate curves, zeta function, Monsky-Washnitzer cohomology,Kedlaya's algorithm...
Abstract. The Riemann zeta function at integer arguments can be written as an infinite sum of certai...
The log canonical thresholds of irreducible quasi-ordinary hypersurface singularities are computed u...
The topological zeta function and Igusa's local zeta function are respectively a geometrical i...
In this thesis, we use logarithmic methods to study motivic objects. Let R be a complete discrete va...
In this thesis, we use logarithmic methods to study motivic objects. Let R be a complete discrete va...
Let f=(f1, …, fl):U→Kl, with K=ℝ or ℂ, be a K-analytic mapping defined on an open set U⊂Kn, and let ...
We study the Dwork operator U(λ) on a four dimensional subspace of the Dwork cohomology in the la...
Abstract. The Riemann zeta function at integer arguments can be written as an infinite sum of certai...
This Summer School on the Theory of Motives and the Theory of Numbers, at the crossroad of several L...
This Summer School on the Theory of Motives and the Theory of Numbers, at the crossroad of several L...
The Poincar\ue9 series of an irreducible plane curve singularity equals the $\zeta$-function of its ...
We study the Dwork operator U(λ) on a four dimensional subspace of the Dwork cohomology in the la...
We use a formula of Bultot to compute the motivic zeta function for the toric degeneration of the qu...
Let f be a regular function on a nonsingular complex algebraic variety of dimension d. We prove a fo...
Keywords: nondegenerate curves, zeta function, Monsky-Washnitzer cohomology,Kedlaya's algorithm...
Abstract. The Riemann zeta function at integer arguments can be written as an infinite sum of certai...
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