We prove an equivariant Grothendieck-Ogg-Shafarevich formula. This formula may be viewed as an étale analogue of well-known formulas for Zariski sheaves generalizing the classical Chevalley-Weil formula. We give a new approach to those formulas (first proved by Ellingsrud/Lonsted,Nakajima, Kani and Ksir) which can also be applied in the etale case
Let A be an abelian variety defined over a global function field F of positive characteristic p and ...
AbstractThe Berline–Vergne integral localization formula for equivariantly closed forms ([N. Berline...
Toric varieties are varieties equipped with a torus action and constructed from cones and fans. In t...
We prove an equivariant Grothendieck-Ogg-Shafarevich formula. This formula may be viewed as an etale...
We compute equivariant Euler characteristics of locally free sheaves on curves, thereby generalizing...
We prove an equivariant Riemann-Roch formula for divisors on algebraic curves over perfect fields. B...
Abstract. The Grothendieck-Ogg-Shafarevich formula expresses the Euler characteristic of an étale s...
Programa de Doctorat en Matemàtica i Informàtica[eng] Framed within the areas of algebraic geometry ...
This dissertation generalizes a formula of Grothendieck, Ogg, and Shafarevich that expresses the Eul...
Given a Galois cover of curves over F_p , we relate the p-adic valuation of epsilon constants appear...
Let G be a group or a group scheme. We establish formulas for the equivariant Euler characteristic o...
We use the theory of cubic structures to give a fixed point Riemann-Roch formula for the equivariant...
If a topological group T acts on a topological space X, we may define the equivariant cohomology ri...
In this paper we give an inherently toric description of a special class of sheaves (known as equiva...
Toric varieties are varieties equipped with a torus action and constructed from cones and fans. In t...
Let A be an abelian variety defined over a global function field F of positive characteristic p and ...
AbstractThe Berline–Vergne integral localization formula for equivariantly closed forms ([N. Berline...
Toric varieties are varieties equipped with a torus action and constructed from cones and fans. In t...
We prove an equivariant Grothendieck-Ogg-Shafarevich formula. This formula may be viewed as an etale...
We compute equivariant Euler characteristics of locally free sheaves on curves, thereby generalizing...
We prove an equivariant Riemann-Roch formula for divisors on algebraic curves over perfect fields. B...
Abstract. The Grothendieck-Ogg-Shafarevich formula expresses the Euler characteristic of an étale s...
Programa de Doctorat en Matemàtica i Informàtica[eng] Framed within the areas of algebraic geometry ...
This dissertation generalizes a formula of Grothendieck, Ogg, and Shafarevich that expresses the Eul...
Given a Galois cover of curves over F_p , we relate the p-adic valuation of epsilon constants appear...
Let G be a group or a group scheme. We establish formulas for the equivariant Euler characteristic o...
We use the theory of cubic structures to give a fixed point Riemann-Roch formula for the equivariant...
If a topological group T acts on a topological space X, we may define the equivariant cohomology ri...
In this paper we give an inherently toric description of a special class of sheaves (known as equiva...
Toric varieties are varieties equipped with a torus action and constructed from cones and fans. In t...
Let A be an abelian variety defined over a global function field F of positive characteristic p and ...
AbstractThe Berline–Vergne integral localization formula for equivariantly closed forms ([N. Berline...
Toric varieties are varieties equipped with a torus action and constructed from cones and fans. In t...
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