4.7 Article

Modelling Functional Shifts in Two-Species Hypercycles

期刊

MATHEMATICS
卷 9, 期 15, 页码 -

出版社

MDPI
DOI: 10.3390/math9151809

关键词

cooperation; dynamical systems; functional shifts; ribozymes; origins of life; behavioural ecology

资金

  1. Spanish Government (MICINN/FEDER, UE) [PID2019-104851GB-I00, CGL2017-85210-P]
  2. Catalan Government [2017-SGR-1374]
  3. Spanish Ministerio de Ciencia, Innovacion y Universidades under the project CRISIS [PGC2018-096577-B-I00]
  4. European Regional Development Fund
  5. CERCA Programme of the Generalitat de Catalunya
  6. Agencia Estatal de Investigacion [RTI2018-098322-B-I00]
  7. Ramon y Cajal contract [RYC-2017-22243]

向作者/读者索取更多资源

Research on hypercycles explores cooperative interactions among replicating species, such as the emergence of catalytic parasites and functional shifts from cooperation to antagonistic interactions. The study involves modeling a two-member hypercycle system with different dynamic scenarios, showing that predation does not alter dynamics significantly. These findings have implications for early replicators and ecological species dynamics.
Research on hypercycles focuses on cooperative interactions among replicating species, including the emergence of catalytic parasites and catalytic shortcircuits. Further interactions may be expected to arise in cooperative systems. For instance, molecular replicators are subject to mutational processes and ecological species to behavioural shifts due to environmental and ecological changes. Such changes could involve switches from cooperative to antagonistic interactions, in what we call a functional shift. In this article, we investigate a model for a two-member hypercycle model, considering that one species performs a functional shift. First, we introduce the model dynamics without functional shifts to illustrate the dynamics only considering obligate and facultative cooperation. Then, two more cases maintaining cross-catalysis are considered: (i) a model describing the dynamics of ribozymes where a fraction of the population of one replicator degrades the other molecular species while the other fraction still receives catalytic aid; and (ii) a system in which a given fraction of the population predates on the cooperating species while the rest of the population still receives aid. We have characterised the key bifurcation parameters determining extinction, survival, and coexistence of species. We show that predation, regardless of the fraction that benefits from it, does not significantly change dynamics with respect to the degradative case (i), thus conserving dynamics and bifurcations. Their biological significance is interpreted, and their potential implications for the dynamics of early replicators and ecological species are outlined.

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