activity
20162024
most citedSparse Identification of Nonlinear Dynamics for Rapid Model Recovery

151 citations · 367 across the 6 of their papers we have counts for

collaborators

7 papers

stat.ME2024★ 20 cited

Dynamical System Identification, Model Selection and Model Uncertainty Quantification by Bayesian Inference

Robert K. Niven, Laurent Cordier, Ali Mohammad-Djafari +2

This study presents a Bayesian maximum \textit{a~posteriori} (MAP) framework for dynamical system identification from time-series data. This is shown to be equivalent to a generali…

math.DS2020★ 34 cited

PySINDy: A Python package for the Sparse Identification of Nonlinear Dynamics from Data

Brian M. de Silva, Kathleen Champion, Markus Quade +3

PySINDy is a Python package for the discovery of governing dynamical systems models from data. In particular, PySINDy provides tools for applying the sparse identification of nonli…

cs.LG2020★ 3 cited

Explainable Machine Learning Control -- robust control and stability analysis

Markus Quade, Thomas Isele, Markus Abel

Recently, the term explainable AI became known as an approach to produce models from artificial intelligence which allow interpretation. Since a long time, there are models of symb…

cs.MS2018

Glyph: Symbolic Regression Tools

Markus Quade, Julien Gout, Markus Abel

We present Glyph - a Python package for genetic programming based symbolic regression. Glyph is designed for usage let by numerical simulations let by real world experiments. For e…

physics.data-an2018★ 151 cited

Sparse Identification of Nonlinear Dynamics for Rapid Model Recovery

Markus Quade, Markus Abel, J. Nathan Kutz +1

Big data has become a critically enabling component of emerging mathematical methods aimed at the automated discovery of dynamical systems, where first principles modeling may be i…

nlin.AO2016★ 17 cited

Learning Optimal Control of Synchronization in Networks of Coupled Oscillators using Genetic Programming-based Symbolic Regression

Julien Gout, Markus Quade, Kamran Shafi +2

Networks of coupled dynamical systems provide a powerful way to model systems with enormously complex dynamics, such as the human brain. Control of synchronization in such networke…