A. Zagaris

发表

Automated design of programmable enzyme-driven DNA circuits.

Tom F A de Greef, Yannick Rondelez, Antonios Zagaris, 2015, ACS synthetic biology.

Geometry of the Computational Singular Perturbation Method

H. Kaper, T. Kaper, A. Zagaris, 2015 .

Macroscopic and large scale phenomena : coarse graining, mean field limits and ergodicity

A. Zagaris, A. Muntean, J. Rademacher, 2016 .

Data-Informed Modeling in the Health Sciences

A. Zagaris, 2019, Mathematics of Planet Earth.

Tracking pattern evolution through extended center manifold reduction and singular perturbations

Arjen Doelman, Antonios Zagaris, Vivi Rottschäfer, 2015 .

Emergence of steady and oscillatory localized structures in a phytoplankton–nutrient model

A. Doelman, A. Zagaris, 2010, 1009.3245.

Simplified yet highly accurate enzyme kinetics for cases of low substrate concentrations

Hanna M. Härdin, H. Westerhoff, K. Krab, 2009, The FEBS journal.

Projecting to a Slow Manifold: Singularly Perturbed Systems and Legacy Codes

C. W. Gear, I. Kevrekidis, T. Kaper, 2004, SIAM J. Appl. Dyn. Syst..

Analysis of the CSP Reduction Method for Chemical Kinetics

H. Kaper, T. Kaper, A. Zagaris, 2003, math/0305355.

Fast and Slow Dynamics for the Computational Singular Perturbation Method

H. Kaper, T. Kaper, A. Zagaris, 2004, Multiscale Model. Simul..

Manifold learning for parameter reduction

Ioannis G. Kevrekidis, C. W. Gear, C. William Gear, 2018, J. Comput. Phys..

Sensitivity of tidal characteristics in double inlet systems to momentum dissipation on tidal flats: a perturbation analysis

A. Zagaris, M. Duran-Matute, H. D. de Swart, 2018, Ocean Dynamics.

Reduction for Michaelis-Menten-Henri kinetics in the presence of diffusion

N. Popović, H. Kaper, T. Kaper, 2007 .

Analysis of the Computational Singular Perturbation Reduction Method for Chemical Kinetics

Hans G. Kaper, Tasso J. Kaper, Antonios Zagaris, 2004, J. Nonlinear Sci..

Esaim: Mathematical Modelling and Numerical Analysis Analysis of the Accuracy and Convergence of Equation-free Projection to a Slow Manifold

I. G. Kevrekidis, C. W. Gear, Siam J. Appl, 2022 .

ANALYSIS OF REDUCTION METHODS FOR MULTISCALE PROBLEMS

Antonios Zagaris, A. Zagaris, 2005 .

The effect of slow spatial processes on emerging spatiotemporal patterns.

A. Doelman, A. Zagaris, L. Sewalt, 2015, Chaos.

Introduction to focus issue: Nonlinear dynamics for planet Earth.

J. Anderies, H. Kaper, A. Zagaris, 2015, Chaos.

Stability and stabilization of the constrained runs schemes for equation-free projection to a slow manifold

Christophe Vandekerckhove, Ioannis G. Kevrekidis, C. William Gear, 2012 .

Analysis of the accuracy and convergence of equation-free projection to a slow manifold

T. Kaper, A. Zagaris, Y. Kevrekidis, 2009 .

An algorithm for numerical calculation of constraining rel ations based on the zero-derivative principle

Hanna M. Härdin, H. Westerhoff, K. Krab, 2009 .