Add to ORKGIn this paper, we investigate questions of an arithmetic nature related to the Abel–Jacobi map. We give a criterion for the zero locus of a normal function to be defined over a number field, and we give some comparison theorems with the Abel–Jacobi map coming from continuous étale cohomology.
The purpose of this article is to study and describe a method for computing the infinitesimal invari...
In this note we prove formula (1.1),which extends to functions in W 2,2 with zero normal derivative ...
Abstract: The purpose of the present work is to extend some classical results of holomorphic functio...
We prove, using p-adic Hodge theory for open algebraic varieties, that for a smooth projective varie...
We show that the zero locus of a normal function on a smooth complex algebraic variety S is algebrai...
We prove that the zero locus of an admissible normal function over an algebraic parameter space S is...
Achter JD, Casalaina-Martin S, Vial C. NORMAL FUNCTIONS FOR ALGEBRAICALLY TRIVIAL CYCLES ARE ALGEBRA...
We prove, using $p$-adic Hodge theory for open algebraic varieties, that for a smooth projective var...
We show that the zero locus of an admissible normal function on a smooth complex algebraic variety i...
30 p., séminaire Bourbaki, 65éme année, 2012-2013, exp. 1063. Comments welcomeInternational audience...
We continue the research programme of comparing the complex exponential with Zilber's exponential. ...
We continue the research programme of comparing the complex exponential with Zilbers̈ exponential. F...
AbstractUsing a functional analytic method we give some results concerning common zeros of the ordin...
Let (≠0),∈ℂ, and and be two positive integers such that ≥2. Let ℱ be a family of zero-free meromor...
Abstract. These highly informal lecture notes aim at introducing and ex-plaining several closely rel...
The purpose of this article is to study and describe a method for computing the infinitesimal invari...
In this note we prove formula (1.1),which extends to functions in W 2,2 with zero normal derivative ...
Abstract: The purpose of the present work is to extend some classical results of holomorphic functio...
We prove, using p-adic Hodge theory for open algebraic varieties, that for a smooth projective varie...
We show that the zero locus of a normal function on a smooth complex algebraic variety S is algebrai...
We prove that the zero locus of an admissible normal function over an algebraic parameter space S is...
Achter JD, Casalaina-Martin S, Vial C. NORMAL FUNCTIONS FOR ALGEBRAICALLY TRIVIAL CYCLES ARE ALGEBRA...
We prove, using $p$-adic Hodge theory for open algebraic varieties, that for a smooth projective var...
We show that the zero locus of an admissible normal function on a smooth complex algebraic variety i...
30 p., séminaire Bourbaki, 65éme année, 2012-2013, exp. 1063. Comments welcomeInternational audience...
We continue the research programme of comparing the complex exponential with Zilber's exponential. ...
We continue the research programme of comparing the complex exponential with Zilbers̈ exponential. F...
AbstractUsing a functional analytic method we give some results concerning common zeros of the ordin...
Let (≠0),∈ℂ, and and be two positive integers such that ≥2. Let ℱ be a family of zero-free meromor...
Abstract. These highly informal lecture notes aim at introducing and ex-plaining several closely rel...
The purpose of this article is to study and describe a method for computing the infinitesimal invari...
In this note we prove formula (1.1),which extends to functions in W 2,2 with zero normal derivative ...
Abstract: The purpose of the present work is to extend some classical results of holomorphic functio...