activity
20082020
most citedA non-hypergeometric E-function

12 citations · 17 across the 7 of their papers we have counts for

collaborators

8 papers

math.NT2020★ 12 cited

A non-hypergeometric E-function

Javier Fresán, Peter Jossen

We answer in the negative Siegel's question whether all E-functions are polynomial expressions in hypergeometric E-functions. Namely, we show that if an irreducible differential op…

math.AG2018

Algebraic Cogroups and Nori-Motives

Javier Fresán, Peter Jossen

We introduce the notion of algebraic cogroup over a subfield of the complex numbers, and use it to prove that every Nori motive over is isomorphic to a quotient of a motive…

math.NT2015

Inhomogeneous minima of mixed signature lattices

Eva Bayer-Fluckiger, Martino Borello, Peter Jossen

We establish an explicit upper bound for the Euclidean minimum of a number field which depends, in a precise manner, only on its discriminant and the number of real and complex emb…

math.NT2011

On the Mumford-Tate conjecture for 1-motives

Peter Jossen

We show that the statement analogous to the Mumford-Tate conjecture for abelian varieties holds for 1-motives on unipotent parts. This is done by comparing the unipotent part of th…

math.NT2010★ 4 cited

Detecting linear dependence on a simple abelian variety

Peter Jossen

Let A be a geometrically simple abelian variety over a number field k, let X be a subgroup of A(k) and let P be an element of A(k). We prove that if P belongs to X modulo almost al…

math.NT2009

A counterexample to the local-global principle of linear dependence for abelian varieties

Peter Jossen, Antonella Perucca

Let A be an abelian variety defined over a number field k. Let P be a point in A(k) and let X be a subgroup of A(k). Gajda in 2002 asked whether it is true that the point P belongs…