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- W3213933529 abstract "Robustness against the presence of environmental disruptions can be observed in many systems of chemical reaction network. However, identifying the underlying components of a system that give rise to robustness is often elusive. The influential work of Shinar and Feinberg established simple yet subtle network-based conditions for absolute concentration robustness (ACR), a phenomenon in which a species in a mass-action system has the same concentration for any positive steady state the network may admit. In this contribution, we extend this result to embrace kinetic systems more general than mass-action systems, namely, power-law kinetic systems with reactant-determined interactions (denoted by “PL-RDK”). In PL-RDK, the kinetic order vectors of reactions with the same reactant complex are identical. As illustration, we considered a scenario in the pre-industrial state of global carbon cycle. A power-law approximation of the dynamical system of this scenario is found to be dynamically equivalent to an ACR-possessing PL-RDK system." @default.
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- W3213933529 date "2021-01-01" @default.
- W3213933529 modified "2023-09-23" @default.
- W3213933529 title "Robustness in Power-Law Kinetic Systems with Reactant-Determined Interactions" @default.
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- W3213933529 doi "https://doi.org/10.1007/978-3-030-90048-9_9" @default.
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