R. B. dos Santos

most citedDifferential identities and polynomial growth of the codimensions

6 citations · 6 across the 1 of their papers we have counts for

collaborators

3 papers

math.RA2026

Polynomial identities, central polynomials and cocharacters of $M_{2} (F)$ with $G$ -graded involution

Rafael Bezerra dos Santos, Lucas Reis

Let $F$ be a field of characteristic zero, $G$ be a finite abelian group and $M_{2} (F)$ be the algebra of $2 \times 2$ matrices over $F$ . In this paper, we consider all $G$ -graded inv…

math.RA2026

Polynomial identities, central polynomials and cocharacters of $M_{2} (F)$ with transpose superinvolution

Rafael Bezerra dos Santos, Lucas Reis

Let $F$ be a field of characteristic zero and consider $M_{2} (F),$ the algebra of $2 \times 2$ matrices over $F,$ with canonical $Z_{2}$ -grading and endowed with transpose supe…

math.RA2018★ 6 cited

Differential identities and polynomial growth of the codimensions

Carla Rizzo, Rafael Bezerra dos Santos, Ana Cristina Vieira

Let $A$ be an associative algebra over a field $F$ of characteristic zero and let $L$ be a Lie algebra over $F$ . If $L$ acts on $A$ by derivations, then such an action determines a…

Polynomial identities, central polynomials and cocharacters of M2​(F) with G-graded involution

Polynomial identities, central polynomials and cocharacters of M2​(F) with transpose superinvolution

Differential identities and polynomial growth of the codimensions

Polynomial identities, central polynomials and cocharacters of $M_{2} (F)$ with $G$ -graded involution

Polynomial identities, central polynomials and cocharacters of $M_{2} (F)$ with transpose superinvolution