5 citations · 11 across the 3 of their papers we have counts for
3 papers
math.NT2012★ 2 cited
Resultantal varieties related to zeroes of L-functions of Carlitz modules
Alexandr N. Grishkov, Dmitry Logachev
We show that there exists a connection between two types of objects: some kind of resultantal varieties over C, from one side, and varieties of twists of the tensor powers of the C…
math.NT2009★ 4 cited
Anderson T-motives and abelian varieties with MIQF: results coming from an analogy
A. Grishkov, D. Logachev
Analogy between Anderson T-motives and abelian varieties with multiplication by an imaginary quadratic field (MIQF) is a source of 2 results: 1. A description of abelian varieties…
math.NT2007★ 5 cited
Duality of Anderson T-motives
A. Grishkov, D. Logachev
Let be a T-motive. We introduce the notion of duality for . Main results of the paper (we consider uniformizable over of rank , dimension , whose nilpoten…