Sarjick Bakshi

activity

20192026

most citedSmooth torus quotients of Schubert varieties in the Grassmannian

1 citations · 2 across the 5 of their papers we have counts for

collaborators

6 papers

math.AT2026

On Generalized Milnor Manifolds and Their Topological Complexity

Sarjick Bakshi, Manas Mandal, Subhankar Sau

We introduce generalized Milnor manifolds (GMM), extending the classical Milnor manifolds over $R$ , $C$ , and $H$ . We compute their integral cohomology al…

math.RT2024

$g$ -vectors and $D T$ - $F$ -polynomials for Grassmannians

Sarjick Bakshi, Bernhard Keller

We review $Hom$ -infinite Frobenius categorification of cluster algebras with coefficients and use it to give two applications of Jensen--King--Su's Frobenius categorificat…

math.AG2023★ 1 cited

Morphisms from projective spaces to flags of minimal parabolic subgroups

Sarjick Bakshi, A J Parameswaran

We classify nonconstant morphisms $P^{m} \to G / P$ for $m \leq 4$ when $G = S L (n, C)$ (type~ $A$ ) for a minimal parabolic subgroup $P$ . Using the Borel presentation of…

math.AG2021

Smooth torus quotients of Richardson varieties in the Grassmannian

Sarjick Bakshi

Let $k$ and $n$ be positive coprime integers with $k < n$ . Let $T$ denote the subgroup of diagonal matrices in $S L (n, C)$ . We study the GIT quotient of Richardson varieties $…

math.AG2019★ 1 cited

Smooth torus quotients of Schubert varieties in the Grassmannian

Sarjick Bakshi, S. Senthamarai Kannan, K. Venkata Subrahmanyam

Let $r < n$ be positive integers and further suppose $r$ and $n$ are coprime. We study the GIT quotient of Schubert varieties $X (w)$ in the Grassmannian $G_{r, n}$ , admitting semist…

math.RT2019

Torus quotients of Richardson varieties in the Grassmannian