Omkar Javadekar

collaborators

3 papers

math.AC2026

On Golod Subdeterminantal Ideals

Omkar Javadekar

Let $X = (x_{ij})_{m \times n}$ be a matrix of indeterminates and let $S = k [x_{ij} ∣ 1 \leq i \leq m, 1 \leq j \leq n]$ be a polynomial ring over an infinite field $\mathbb{k}…

math.AC2025

Projective monomial curves associated to numerical semigroups with multiplicity $e$ , width $e - 1$ , and embedding dimension $e - 2$

Om Prakash Bhardwaj, Trung Chau, Omkar Javadekar

Numerical semigroups with multiplicity $e$ , width $e - 1$ , and embedding dimension $e - 2$ are of the form $$S(e,m,n) = \langle \{e, e+1, \ldots, 2e-1\} \setminus \{e+m, e+n\} \rangle,…

math.AC2025

A comparison of the regularity of certain classes of monomial ideals and their integral closures

Omkar Javadekar

Let $S = k [x_{1}, \dots, x_{n}]$ , $I$ be an ideal of $S$ , and $I ˉ$ denote its integral closure. A conjecture of Küronya and Pintye states that for any homogeneous ideal…

On Golod Subdeterminantal Ideals

Projective monomial curves associated to numerical semigroups with multiplicity e, width e−1, and embedding dimension e−2

A comparison of the regularity of certain classes of monomial ideals and their integral closures

Projective monomial curves associated to numerical semigroups with multiplicity $e$ , width $e - 1$ , and embedding dimension $e - 2$