Parham Salehyan

most citedThe Cohomology of the Grassmannian is a

g l_{n}

-module

2 citations · 2 across the 3 of their papers we have counts for

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math.AG2026

On the Bourbaki Degree of Plane Projective Curves

Roberto Alvarenga, Murillo Lozano, Parham Salehyan

Let $F$ be a reduced plane projective curve defined over an algebraically closed field $k$ . The Bourbaki degree of $F$ , denoted by $Bour (F)$ , measures its freeness and was…

math.AG2019

Schubert Derivations on the Infinite Wedge Power

Letterio Gatto, Parham Salehyan

The {\em Schubert derivation} is a distinguished Hasse-Schmidt derivation on the exterior algebra of a free abelian group, encoding the formalism of Schubert calculus for all Grass…

math.AG2019★ 2 cited

The Cohomology of the Grassmannian is a $g l_{n}$ -module

Letterio Gatto, Parham Salehyan

The integral singular cohomology ring of the Grassmann variety parametrizing $r$ -dimensional subspaces in the $n$ -dimensional complex vector space is naturally an irreducible repre…

On the Bourbaki Degree of Plane Projective Curves

Schubert Derivations on the Infinite Wedge Power

The Cohomology of the Grassmannian is a gln​-module

The Cohomology of the Grassmannian is a $g l_{n}$ -module