A. Grishkov, D. Logachev
Published 2018-12-30Version 1
This paper extends the main result of the paper "Duality of Anderson $t$-motives", that the lattice of dual of a t-motive $M$ is the dual lattice of $M$, to the case of $M$ having the nilpotent operator $N\ne0$.
On the zeros of sum from n=1 to 00 of lambda_P(n)/n^s
A uniform stability principle for dual lattices
Two results on $x^r + y^r = dz^p$
![QR code for arXiv:1812.11576 [math.NT]](http://oss.arxitics.com/images/favicon.svg)