activity
20102022
most citedFinding complex balanced and detailed balanced realizations of chemical reaction networks

81 citations · 92 across the 3 of their papers we have counts for

collaborators

5 papers

math.DS20221 cited

Persistence and stability of a class of kinetic compartmental models

G. Szederkenyi, B. Acs, Gy. Liptak +1

In this paper we show that the dynamics of a class of kinetic compartmental models with bounded capacities, monotone reaction rates and a strongly connected interconnection structu…

q-bio.PE2021

Computation of COVID-19 epidemiological data in Hungary using dynamic model inversion

Balazs Csutak, Peter Polcz, Gabor Szederkenyi

In this paper, we estimate epidemiological data of the COVID-19 pandemic in Hungary using only the daily number of hospitalized patients, and applying well-known techniques from sy…

math.DS2019

Realizations of kinetic differential equations

G. Craciun, M. D. Johnston, G. Szederkényi +3

The induced kinetic differential equation of a reaction network endowed with mass action type kinetics is a system of polynomial differential equations. The problem studied here is…

math.DS201110 cited

Finding weakly reversible realizations of chemical reaction networks using optimization

Gabor Szederkenyi, Katalin M. Hangos, Zsolt Tuza

An algorithm is given in this paper for the computation of dynamically equivalent weakly reversible realizations with the maximal number of reactions, for chemical reaction network…

q-bio.MN201081 cited

Finding complex balanced and detailed balanced realizations of chemical reaction networks

Gabor Szederkenyi, Katalin M. Hangos

Reversibility, weak reversibility and deficiency, detailed and complex balancing are generally not "encoded" in the kinetic differential equations but they are realization properti…