D. Correa

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20232026

U T_{n} (E)

1 citations · 1 across the 3 of their papers we have counts for

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Showing 2026 · math.RAShow all

3 papers · 2 filters

math.RA2026

Identities and isomorphisms of finite graded matrix algebras

Diogo Diniz, Daniela Martinez Correa, Dimas José Gonçalves +1

Let $F$ be a finite field and let $G$ be a group such that every finite subgroup of $G$ is cyclic. In this paper we classify the division gradings by cyclic groups on matr…

math.RA2026

Group gradings, graded identities and central polynomials of algebras with almost polynomial $δ$ -growth

Wesley Quaresma Cota, Daniela Martinez Correa

The finite-dimensional $F$ -algebras $D = F (e_{11} + e_{33}) + F e_{22} + F e_{12} + F e_{13} + F e_{23} \subseteq U T_{3}$ and $D_0=Fe_{22}+Fe_{33}+Fe_{12}+Fe_{13}+Fe_{14}+Fe_{23}+Fe_{24}+Fe_{34} \su…

math.RA2026

Finite basis property for finite graded algebras

Yuri Bahturin, Daniela Martinez Correa, Diogo Diniz

Let $G$ be a finite group and let $\F$ be a finite field. We prove that any finite-dimensional $G$ -graded associative algebra $A$ over $\F$ has a finite basis for its $G$ -graded po…

Identities and isomorphisms of finite graded matrix algebras

Group gradings, graded identities and central polynomials of algebras with almost polynomial δ-growth

Finite basis property for finite graded algebras

Group gradings, graded identities and central polynomials of algebras with almost polynomial $δ$ -growth