activity
20122025
most citedStructural identifiability of viscoelastic mechanical systems

13 citations · 26 across the 12 of their papers we have counts for

collaborators

16 papers

stat.ME2025

Structural Identifiability of Compartmental Models: Recent Progress and Future Directions

Nicolette Meshkat, Anne Shiu

We summarize recent progress on the theory and applications of structural identifiability of compartmental models. On the applications side, we review identifiability analyses unde…

math.AG2024★ 4 cited

Absolute concentration robustness: Algebra and geometry

Luis David García Puente, Elizabeth Gross, Heather A Harrington +4

Motivated by the question of how biological systems maintain homeostasis in changing environments, Shinar and Feinberg introduced in 2010 the concept of absolute concentration robu…

eess.SY2023

Algorithm to find new identifiable reparametrizations of parametric rational ODE models

Nicolette Meshkat, Alexey Ovchinnikov, Thomas Scanlon

Structural identifiability concerns the question of which unknown parameters of a model can be recovered from (perfect) input-output data. If all of the parameters of a model can b…

math.DS2023

Graph-based sufficient conditions for indistinguishability of linear compartmental models

Cashous Bortner, Nicolette Meshkat

An important problem in biological modeling is choosing the right model. Given experimental data, one is supposed to find the best mathematical representation to describe the real-…

math.DS2021★ 7 cited

Identifiability of linear compartmental tree models and a general formula for input-output equations

Cashous Bortner, Elizabeth Gross, Nicolette Meshkat +2

A foundational question in the theory of linear compartmental models is how to assess whether a model is structurally identifiable -- that is, whether parameter values can be infer…

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…