Anderson Silva

most citedOn the number of fully weighted zero-sum subsequences

2 citations · 2 across the 2 of their papers we have counts for

collaborators

2 papers

math.NT2018★ 2 cited

On the number of fully weighted zero-sum subsequences

Abílio Lemos, Allan O. Moura, Anderson T. Silva +1

Let $G$ be a finite additive abelian group with exponent $n$ and $S = g_{1} \dots g_{t}$ be a sequence of elements in $G$ . For any element $g$ of $G$ and $A\subseteq\{1,2,\ldots,n-1\…

math.RA2017

An additional structure over integer rings $Z_{p^{r}}^{n}$

Ady Cambraia, Allan O. Moura, Anderson T. Silva

We present an algebraic structure in modules over integer rings with cardinality prime powers, which allows to define bases. With such structure, we prove a similar version for the…

On the number of fully weighted zero-sum subsequences

An additional structure over integer rings Zprn​

An additional structure over integer rings $Z_{p^{r}}^{n}$