Evolution of Autocatalytic Sets in Computational Models of Chemical Reaction Networks
- 23 October 2015
- journal article
- review article
- Published by Springer Nature in Discover Life
- Vol. 46 (2-3) , 233-245
- https://doi.org/10.1007/s11084-015-9471-0
Abstract
Several computational models of chemical reaction networks have been presented in the literature in the past, showing the appearance and (potential) evolution of autocatalytic sets. However, the notion of autocatalytic sets has been defined differently in different modeling contexts, each one having some shortcoming or limitation. Here, we review four such models and definitions, and then formally describe and analyze them in the context of a mathematical framework for studying autocatalytic sets known as RAF theory. The main results are that: (1) RAF theory can capture the various previous definitions of autocatalytic sets and is therefore more complete and general, (2) the formal framework can be used to efficiently detect and analyze autocatalytic sets in all of these different computational models, (3) autocatalytic (RAF) sets are indeed likely to appear and evolve in such models, and (4) this could have important implications for a possible metabolism-first scenario for the origin of life.This publication has 32 references indexed in Scilit:
- On the propagation of a conceptual error concerning hypercycles and cooperationJournal of Systems Chemistry, 2013
- Evolution before genesBiology Direct, 2012
- Required Levels of Catalysis for Emergence of Autocatalytic Sets in Models of Chemical Reaction SystemsInternational Journal of Molecular Sciences, 2011
- Self-Sustained Replication of an RNA EnzymeScience, 2009
- Random biochemical networks: the probability of self-sustaining autocatalysisPublished by Elsevier ,2004
- Detecting autocatalytic, self-sustaining sets in chemical reaction systemsJournal of Theoretical Biology, 2003
- Self-replication of complementary nucleotide-based oligomersNature, 1994
- Autocatalytic sets of proteinsJournal of Theoretical Biology, 1986
- Exact stochastic simulation of coupled chemical reactionsThe Journal of Physical Chemistry, 1977
- Cellular Homeostasis, Epigenesis and Replication in Randomly Aggregated Macromolecular SystemsJournal of Cybernetics, 1971