activity
20192026
most citedThe degree of the central curve in semidefinite, linear, and quadratic programming

1 citations · 2 across the 4 of their papers we have counts for

collaborators

6 papers

math.AG2026

Algebraic Distance Optimization in Polyhedral Norms

Eliana Duarte, Nidhi Kaihnsa, Julia Lindberg +2

We consider the distance minimization problem to a real algebraic variety $X \subseteq \RR^n$ when the metric is induced by a polyhedral norm. Each point in the variety has a Voron…

math.AG2022★ 1 cited

Line Multiview Varieties

Paul Breiding, Felix Rydell, Elima Shehu +1

We present an algebraic study of line correspondences for pinhole cameras, in contrast to the thoroughly studied point correspondences. We define the line multiview variety as the…

math.DS2021

Absolute concentration robustness in networks with low-dimensional stoichiometric subspace

Nicolette Meshkat, Anne Shiu, Angélica Torres

A reaction system exhibits "absolute concentration robustness" (ACR) in some species if the positive steady-state value of that species does not depend on initial conditions. Mathe…

math.OC2020★ 1 cited

The degree of the central curve in semidefinite, linear, and quadratic programming

Serkan Hoşten, Isabelle Shankar, Angélica Torres

The Zariski closure of the central path which interior point algorithms track in convex optimization problems such as linear, quadratic, and semidefinite programs is an algebraic c…

q-bio.MN2019

Symbolic proof of bistability in reaction networks

Angélica Torres, Elisenda Feliu

Deciding whether and where a system of parametrized ordinary differential equations displays bistability, that is, has at least two asymptotically stable steady states for some cho…

q-bio.MN2019

Oscillations and bistability in a model of ERK regulation

Nida Obatake, Anne Shiu, Xiaoxian Tang +1

This work concerns the question of how two important dynamical properties, oscillations and bistability, emerge in an important biological signaling network. Specifically, we consi…