Ronald Ismael Quispe Urure

activity

20182021

collaborators

3 papers

math.RA2021

Superidentities for the algebras $U T_{2}$ and $U T_{3}$ on a finite field

Ronald Ismael Quispe Urure, Tatiana Aparecida Gouveia

Let $F$ be a finite field and consider $U T_{n}$ the algebra of $n \times n$ upper triangular matrices over $F$ . In [1], it was proved that every $G$ -grading is elementary. I…

math.RA2019

Central polynomials with involution for the algebra of $2 \times 2$ upper triangular matrices

Ronald Ismael Quispe Urure, Dimas José Gonçalves

Let F be a field of characteristic different from $2$ , and let $U T_{2} (F)$ be the algebra of $2 \times 2$ upper triangular matrices over $F$ . For every involution of the first kind on…

math.RA2018

*-polynomial identities of 4x4 upper triangular matrices with the reflection involution

Ronald Ismael Quispe Urure

Let $U T_{4} (F)$ be $4 \times 4$ upper triangular matrix algebra over a field $F$ of characteristic zero and let $A$ be the subalgebra of $U T_{4} (F)$ linearly generated by $\{\…

Superidentities for the algebras UT2​ and UT3​ on a finite field

Central polynomials with involution for the algebra of 2×2 upper triangular matrices

*-polynomial identities of 4x4 upper triangular matrices with the reflection involution

Superidentities for the algebras $U T_{2}$ and $U T_{3}$ on a finite field

Central polynomials with involution for the algebra of $2 \times 2$ upper triangular matrices