Realizations of kinetic differential equations
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Publication:2045727
DOI10.3934/mbe.2020046zbMath1470.92407arXiv1907.07266OpenAlexW2985353392WikidataQ91298335 ScholiaQ91298335MaRDI QIDQ2045727
Polly Y. Yu, Matthew D. Johnston, Elisa Tonello, Gheorghe Craciun, Gábor Szederkényi, János Tóth
Publication date: 13 August 2021
Published in: Mathematical Biosciences and Engineering (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1907.07266
Related Items (5)
An Algorithm for Finding Weakly Reversible Deficiency Zero Realizations of Polynomial Dynamical Systems ⋮ Chemical systems with limit cycles ⋮ Weakly reversible single linkage class realizations of polynomial dynamical systems: an algorithmic perspective ⋮ On classes of reaction networks and their associated polynomial dynamical systems ⋮ Uniqueness of weakly reversible and deficiency zero realizations of dynamical systems
Cites Work
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- A linear programming approach to weak reversibility and linear conjugacy of chemical reaction networks
- Parametric uniqueness of deficiency zero reaction networks
- Finding complex balanced and detailed balanced realizations of chemical reaction networks
- The macrodynamics of open systems and the variational principle of the local potential. II: Applications
- Comment on ``Identifiability of chemical reaction networks by G. Craciun and C. Pantea
- Computing sparse and dense realizations of reaction kinetic systems
- Computing zero deficiency realizations of kinetic systems
- Chemical reaction network approaches to biochemical systems theory
- Identifiability of chemical reaction networks
- Chemical mechanism structure and the coincidence of the stoichiometric and kinetie subspaces
- Foundations of chemical reaction network theory
- Computing weakly reversible linearly conjugate chemical reaction networks with minimal defi\-ciency
- Symbolic analysis of multiple steady states in a MAPK chemical reaction network
- Polynomial time algorithms to determine weakly reversible realizations of chemical reaction networks
- A computational approach to the structural analysis of uncertain kinetic systems
- A Geometric Approach to the Global Attractor Conjecture
- On the Persistence and Global Stability of Mass-Action Systems
- A Proof of the Global Attractor Conjecture in the Single Linkage Class Case
- A Survey of Methods for Deciding Whether a Reaction Network is Multistationary
- Existence of Positive Steady States for Weakly Reversible Mass-Action Systems
- Persistence and Permanence of Mass-Action and Power-Law Dynamical Systems
- Permanence of Weakly Reversible Mass-Action Systems with a Single Linkage Class
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