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Journal of the Royal Society, Interface|March 21, 2014
Catalytic constants enable the emergence of bistability in dual phosphorylationCarsten Conradi, Maya MinchevaJournal of Mathematical Biology|June 25, 2024
In distributive phosphorylation catalytic constants enable non-trivial dynamicsCarsten Conradi, Maya MinchevaMathematical Biosciences and Engineering : MBE|November 17, 2019
On the existence of Hopf bifurcations in the sequential and distributive double phosphorylation cycleCarsten Conradi, Elisenda Feliu, Maya MinchevaBulletin of Mathematical Biology|March 6, 2019
Emergence of Oscillations in a Mixed-Mechanism Phosphorylation SystemCarsten Conradi, Maya Mincheva, Anne ShiuPlos Computational Biology|October 4, 2017
Identifying parameter regions for multistationarityCarsten Conradi, Elisenda Feliu, Maya Mincheva, et al.Bulletin of Mathematical Biology|January 25, 2011
Oscillations in biochemical reaction networks arising from pairs of subnetworksMaya MinchevaMathematical Biosciences and Engineering : MBE|August 3, 2013
Graph-theoretic conditions for zero-eigenvalue Turing instability in general chemical reaction networksMaya Mincheva, Gheorghe CraciunMathematical Biosciences|June 16, 2012
Turing-Hopf instability in biochemical reaction networks arising from pairs of subnetworksMaya Mincheva, Marc R RousselJournal of Mathematical Biology|June 2, 2007
Graph-theoretic methods for the analysis of chemical and biochemical networks. I. Multistability and oscillations in ordinary differential equation modelsMaya Mincheva, Marc R RousselThe Journal of Chemical Physics|December 6, 2006
A graph-theoretic method for detecting potential Turing bifurcationsMaya Mincheva, Marc R RousselPageof 3