Deepesh Singhal

activity

20192026

most citedDensity of Numerical sets associated to a Numerical semigroup

2 citations · 3 across the 18 of their papers we have counts for

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4 papers · 1 filter

math.AG2025

Largest zero-dimensional intersection of $r$ degree $d$ hypersurfaces

Yuxin Lin, Deepesh Singhal

Suppose we have $r$ hypersurfaces in $P^{m}$ of degree $d$ , whose defining polynomials are linearly independent, and their intersection has dimension $0$ . Then what is the l…

math.AG2024

Non- $p$ -ordinary smooth abelian covers of $P^{1}$

Yuxin Lin, Elena Mantovan, Deepesh Singhal

Given a family of odd abelian covers of $P^{1}$ and a prime $p$ of good reduction, in [1], under some assumptions, we computed the generic Newton polygon (resp. Ekedahl-Oort…

math.AG2023

On a conjecture of Beelen, Datta and Ghorpade for the number of points of varieties over finite fields

Deepesh Singhal, Yuxin Lin

Consider a finite field $F_{q}$ and positive integers $d, m, r$ with $1 \leq r \leq (d m + d)$ . Let $S_{d} (m)$ be the $F_{q}$ vector space of all homogeneous polynomia…

math.AG2023

Abelian covers of $P^{1}$ of $p$ -ordinary Ekedahl-Oort type

Yuxin Lin, Elena Mantovan, Deepesh Singhal

Given a family of abelian covers of $P^{1}$ and a prime $p$ of good reduction, by considering the associated Deligne--Mostow Shimura variety, we obtain lower bounds for the…

Largest zero-dimensional intersection of r degree d hypersurfaces

Non-p-ordinary smooth abelian covers of P1

On a conjecture of Beelen, Datta and Ghorpade for the number of points of varieties over finite fields

Abelian covers of P1 of p-ordinary Ekedahl-Oort type

Largest zero-dimensional intersection of $r$ degree $d$ hypersurfaces

Non- $p$ -ordinary smooth abelian covers of $P^{1}$

Abelian covers of $P^{1}$ of $p$ -ordinary Ekedahl-Oort type