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20162025
most citedCoordinate-wise Powers of Algebraic Varieties

5 citations · 5 across the 8 of their papers we have counts for

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math.AG2022

Polynomials with Lorentzian Signature, and Computing Permanents via Hyperbolic Programming

Papri Dey

We study the class of polynomials whose Hessians evaluated at any point of a closed convex cone have Lorentzian signature. This class is a generalization to the remarkable class of…

math.AG2021

Real degeneracy loci of matrices and phase retrieval

Papri Dey, Dan Edidin

Let be a collection of linear operators on . The degeneracy locus of is defined as the set of points $x \in {\m…

math.AG2020

The orthostochastic variety

Justin Chen, Papri Dey

Orthostochastic matrices are the entrywise squares of orthogonal matrices, and naturally arise in various contexts, including notably definite symmetric determinantal representatio…

math.AG2019

Conic stability of polynomials and positive maps

Papri Dey, Stephan Gardoll, Thorsten Theobald

Given a proper cone , a multivariate polynomial is called -stable if it does not have a root whose…

math.AG2018

Testing hyperbolicity of real polynomials

Papri Dey, Daniel Plaumann

Hyperbolic polynomials are real multivariate polynomials with only real roots along a fixed pencil of lines. Testing whether a given polynomial is hyperbolic is a difficult task in…

math.AG2018★ 5 cited

Coordinate-wise Powers of Algebraic Varieties

Papri Dey, Paul Görlach, Nidhi Kaihnsa

We introduce and study coordinate-wise powers of subvarieties of , i.e. varieties arising from raising all points in a given subvariety of to the -t…