| Literature DB >> 33023641 |
Yu Liu1.
Abstract
BACKGROUND: The ability to self-sustain is one of the essential properties of life. However, a consistent and satisfying definition of self-sustainability is still missing. Currently, self-sustainability refers to either "no-intervention by a higher entity" or "regeneration of all the system's components". How to connect self-sustainability with heredity, another essential of life, is another problem, as they are often considered to be independent of each other. Last but not least, current definitions of self-sustainability failed to provide a practical method to empirically discern whether a chemical system is self-sustaining or not.Entities:
Keywords: Autocatalysis; CSTR; Definition of life; Limited heredity; Molecular seed; Molecular trigger; Non-equilibrium; Origin of life; Self-replication
Year: 2020 PMID: 33023641 PMCID: PMC7541320 DOI: 10.1186/s13062-020-00269-0
Source DB: PubMed Journal: Biol Direct ISSN: 1745-6150 Impact factor: 4.540
Fig. 1Mean-field dynamics of CRN 1 (formose reaction) in CSTR. The reaction rate constants are ω1=1,ω2=0.7 and ω3=0.4. a The initial condition is =(n0,n1,n2,n3,n4)=(80,5,5,5,5), meaning that there are always N=100 mol molecules in the solution and thus the total volume of the solution in the tank is ν×N=1.8 L. The inflow is =(f0,f1,f2,f3,f4)=(8,2,0,0,0), meaning that F=10 mol fresh solution flows into the tank per second, 80% (=f0/F) of which is the solvent molecule and 20% of which is molecule . It also means that per second, 10% (=F/N) of the solution in the tank is replaced. After the transient period (t>50), the outflow is . b The initial condition is 0=(100,0,0,0,0), and the inflow is , as the same as in (a). After the transient period, the outflow is
Concepts related to self-sustainability
| (i) | |||||
|---|---|---|---|---|---|
| (ii) | |||||
| trivial | self-sustaining | impossible | sequential | sequential + self-sustaining | |
Fig. 2Mean-field dynamics of CRN 3 in CSTR. Note that the solvent molecule n0 is not shown. The reaction rate constants are ω1=0.6,ω2=1 and ω3=0.8. a The initial condition is =(n0,n1,n3,n4,n5,n6)=(75,5,5,5,5,5). b The initial condition is 0=(100,0,0,0,0,0). In both (a) and (b), the inflow is =(f0,f1,f3,f4,f5,f6)=(8,0,2,0,0,0), and after the transient period, the outflow is