Victor Senoguchi Borges

most citedClassification of linear operators satisfying

(A u, v) = (u, A^{r} v)

(A u, A^{r} v) = (u, v)

on a vector space with indefinite scalar product

4 citations · 4 across the 1 of their papers we have counts for

collaborators

1 paper

math.FA2020★ 4 cited

Classification of linear operators satisfying $(A u, v) = (u, A^{r} v)$ or $(A u, A^{r} v) = (u, v)$ on a vector space with indefinite scalar product

Victor Senoguchi Borges, Iryna Kashuba, Vladimir V. Sergeichuk +2

We classify all linear operators $A : V \to V$ satisfying $(A u, v) = (u, A^{r} v)$ and all linear operators satisfying $(A u, A^{r} v) = (u, v)$ with $r = 2, 3, \dots$ on a complex, real, or quaternion…

Classification of linear operators satisfying (Au,v)=(u,Arv) or (Au,Arv)=(u,v) on a vector space with indefinite scalar product

Classification of linear operators satisfying $(A u, v) = (u, A^{r} v)$ or $(A u, A^{r} v) = (u, v)$ on a vector space with indefinite scalar product