S. Ribas

activity

20232026

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math.CO2025

On zero-sum problems over metacyclic groups $C_{n} ⋊_{s} C_{2}$

Jun Seok Oh, Sávio Ribas, Kevin Zhao +1

Let $G$ be a finite group. A finite collection of elements from $G$ , where the order is disregarded and repetitions are allowed, is said to be a product-one sequence if its element…

math.GR2025

On minimal product-one sequences of maximal length over the non-abelian group of order $pq$

Danilo Vilela Avelar, Fabio Enrique Brochero Martínez, Sávio Ribas

Let $G$ be a finite group. A sequence over $G$ is a finite multiset of elements of $G$ , and it is called product-one if its terms can be ordered so that their product is the identi…

math.NT2025

Some zero-sum problems over $⟨ x, y ∣ x^{2} = y^{n /2}, y^{n} = 1, y x = x y^{s} ⟩$

Sávio Ribas

Let $n \geq 8$ be even, and let $G = ⟨ x, y ∣ x^{2} = y^{n /2}, y^{n} = 1, y x = x y^{s} ⟩$ , where $s^{2} \equiv 1 (mod n)$ and $s \neq \equiv \pm 1 (mod n)$ . In this paper, we pr…

On zero-sum problems over metacyclic groups Cn​⋊s​C2​

On minimal product-one sequences of maximal length over the non-abelian group of order pq

Some zero-sum problems over ⟨x,y∣x2=yn/2,yn=1,yx=xys⟩

On zero-sum problems over metacyclic groups $C_{n} ⋊_{s} C_{2}$

On minimal product-one sequences of maximal length over the non-abelian group of order $pq$

Some zero-sum problems over $⟨ x, y ∣ x^{2} = y^{n /2}, y^{n} = 1, y x = x y^{s} ⟩$