B. E. Kunyavskii, M. A. Tsfasman
Published 2007-05-29, updated 2007-12-25Version 2
We consider higher-dimensional analogues of the classical Brauer-Siegel theorem focusing on the case of abelian varieties over global function fields. We prove such an analogue in the case of constant families of elliptic curves and abelian varieties.
Cycles in the de Rham cohomology of abelian varieties over number fields
The geometric torsion conjecture for abelian varieties with real multiplication
Infinitely $p$-divisible points on abelian varieties defined over function fields of characteristic $p>0$
![QR code for arXiv:0705.4257 [math.AG]](http://oss.arxitics.com/images/favicon.svg)