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20012023
most citedOn equations defining coincident root loci

3 citations · 13 across the 27 of their papers we have counts for

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math.AG2023

On the Enumerative Geometry of Pascal's Hexagram

Jaydeep Chipalkatti

Given six points on a nonsingular conic in the complex projective plane, Pascal's theorem says that the three intersection points …

math.AG2022

Degenerations of Pascal Lines

Jaydeep Chipalkatti, Sergio Da Silva

Let denote a nonsingular conic in the complex projective plane. Pascal's theorem says that, given six distinct points on , the three inters…

math.AG2020★ 2 cited

Absolute Projectivities in Pascal's Multimysticum

Jaydeep Chipalkatti, Alex Ryba

The Pascal Multimysticum is a system of points and lines constructed with a straight edge starting from six points on a conic. We show that the system contains 150 infinite ranges…

math.AG2017

On the dynamics of the Pappus-Steiner map

Jaydeep Chipalkatti, Attila Dénes

We extract a two-dimensional dynamical system from the theorems of Pappus and Steiner in classical projective geometry. We calculate an explicit formula for this system, and study…

math.AG2016★ 1 cited

On the reconstruction problem for Pascal lines

Abdelmalek Abdesselam, Jaydeep Chipalkatti

Given a sextuple of distinct points on a conic, arranged into an array , Pascal's theorem says t…

math.AG2016

On the geometry of the ricochet locus

Jaydeep Chipalkatti

This paper is a study of the so-called `ricochet configuration' (or -configuration) which arises in the context of Pascal's theorem. We give a geometric proof of the fact that a…