Geodesic
Mathematical modeling of the evolutionary dynamics of plankton community
Dalʹnevostočnyj matematičeskij žurnal, Tome 22 (2022) no. 2, pp. 213-217.

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The paper proposes and studies a model of the evolutionary dynamics of plankton community. Phytoplankton is assumed to consist of two genetic groups competing for resources and differing by the trait of toxicity. Zooplankton consumes non-toxic phytoplankton due to its selective choice of food. The evolutionary scenario of the development of two different phytoplankton genotypes is shown to depend significantly on competitive intensity between them. 
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G. P. Neverova; O. L. Zhdanova. Mathematical modeling of the evolutionary dynamics of plankton community. Dalʹnevostočnyj matematičeskij žurnal, Tome 22 (2022) no. 2, pp. 213-217. http://geodesic.mathdoc.fr/item/DVMG_2022_22_2_a14/

[1] F. Barraquand et al., “Moving forward in circles: challenges and opportunities in modelling population cycles”, Ecology letters, 20:8 (2017), 1074–1092 | DOI

[2] M. H. Cortez, J. S. Weitz, “Coevolution can reverse predator–prey cycles”, Proceedings of the National Academy of Sciences, 111:20 (2014), 7486–7491 | DOI

[3] T. Hiltunen, N. G. Hairston Jr, G. Hooker, L. E. Jones, S. P. Ellner, “A newly discovered role of evolution in previously published consumer–resource dynamics”, Ecology letters, 17:8 (2014), 915–923 | DOI

[4] M. Kulakov, G. Neverova, E. Frisman, “The Ricker competition model of two species: dynamic modes and phase multistability”, Mathematics, 10:7 (2022), 1076 | DOI | MR