Andr'e Zaidan

most citedClassification of linear mappings between indefinite inner product spaces

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

collaborators

3 papers

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…

math.RT2019

Gauge modules for the Lie algebras of vector fields on affine varieties

Yuly Billig, Jonathan Nilsson, André Zaidan

For a smooth irreducible affine algebraic variety we study a class of gauge modules admitting compatible actions of both the algebra $A$ of functions and the Lie algebra $\mathcal{…

math.RT2017★ 3 cited

Classification of linear mappings between indefinite inner product spaces

Juan Meleiro, Vladimir V. Sergeichuk, Thiago Solovera +1

Let $A : U \to V$ be a linear mapping between vector spaces $U$ and $V$ over a field or skew field $F$ with symmetric, or skew-symmetric, or Hermitian forms $\mathcal…

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

Gauge modules for the Lie algebras of vector fields on affine varieties

Classification of linear mappings between indefinite inner product spaces

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