Role of predation efficiency in prey-predator dynamics incorporating switching effect

被引:1
作者
Saha, Sangeeta [1 ]
Sahoo, Debgopal [1 ]
Samanta, Guruprasad [1 ]
机构
[1] Indian Inst Engn Sci & Technol, Dept Math, Shibpur, Howrah 711103, India
关键词
Prey-predator model; Switching effect; Extinction; Bifurcations; Persistence; INDIVIDUAL SPECIALIZATION; FORAGING BEHAVIOR; STABILITY; SYSTEM; SPIDER;
D O I
10.1016/j.matcom.2023.02.017
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
In the context of foraging behaviour, a species can be classified as a generalist or a specialist based on the breadth of their diet. Specialist species have a restricted diet and occupy a much narrower niche, whereas generalist species consume a wide range of resources and thrive in a variety of habitats. In this article, we propose an ecological model with two types of prey, with different fertility rates and nutritional levels, devoured by their respective specialist and the generalist predators. Further, it is assumed that the hunting process of generalist predator follows the switching mechanism. The growth of generalist predator is also influenced by external food sources and intra-specific competition. Our analyses reveal that the only species that may suffer extinction possibility are the specialist predators. The specialists relying on higher reproducing prey may face the danger of extinction, but this is not the case for those specialist predators that consume nourishing prey. Coexistence of all species is achievable if (i) specialists are sufficiently efficient in comparison to the number of available prey and (ii) the expansion of generalist predator is reduced due to shortage of external food sources. For lower hunting efficiency of both the specialist predators, the coexistence of all specialists with the generalist is expected to be unachievable in nature. In this case, only the specialist who consumes more reproductive and nutritious prey may cohabit with the generalist. Our findings may provide possibilities for empirical research on individual specialization.(c) 2023 Published by Elsevier B.V. on behalf of International Association for Mathematics and Computers in Simulation (IMACS).
引用
收藏
页码:299 / 323
页数:25
相关论文
共 32 条
  • [1] Individual specialization and generalization in predator-prey dynamics: The determinant role of predation efficiency and prey reproductive rates
    Araujo, Gui
    Moura, Rafael Rios
    [J]. JOURNAL OF THEORETICAL BIOLOGY, 2022, 537
  • [2] Individual specialization in the hunting wasp Trypoxylon (Trypargilum) albonigrum (Hymenoptera, Crabronidae)
    Araujo, Marcio S.
    Gonzaga, Marcelo O.
    [J]. BEHAVIORAL ECOLOGY AND SOCIOBIOLOGY, 2007, 61 (12) : 1855 - 1863
  • [3] The ecological causes of individual specialisation
    Araujo, Marcio S.
    Bolnick, Daniel I.
    Layman, Craig A.
    [J]. ECOLOGY LETTERS, 2011, 14 (09) : 948 - 958
  • [4] An evolutionary ecology of individual differences
    Dall, Sasha R. X.
    Bell, Alison M.
    Bolnick, Daniel I.
    Ratnieks, Francis L. W.
    [J]. ECOLOGY LETTERS, 2012, 15 (10) : 1189 - 1198
  • [5] Deterministic and stochastic analysis of a two-prey-one-predator system with fear effect and switching behaviour in predation
    Das, Amartya
    Sahoo, Debgopal
    Samanta, Guruprasad
    Nieto, Juan J.
    [J]. INTERNATIONAL JOURNAL OF DYNAMICS AND CONTROL, 2023, 11 (03) : 1076 - 1101
  • [6] Impact of fear in a delay-induced predator-prey system with intraspecific competition within predator species
    Das, Bijoy Kumar
    Sahoo, Debgopal
    Samanta, G. P.
    [J]. MATHEMATICS AND COMPUTERS IN SIMULATION, 2022, 191 : 134 - 156
  • [7] Global stability and Hopf-bifurcation of prey-predator system with two discrete delays including habitat complexity and prey refuge
    Dubey, Balram
    Kumar, Ankit
    Maiti, Atasi Patra
    [J]. COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION, 2019, 67 : 528 - 554
  • [8] Measuring individuality in habitat use across complex landscapes: approaches, constraints, and implications for assessing resource specialization
    Fodrie, F. Joel
    Yeager, Lauren A.
    Grabowski, Jonathan H.
    Layman, Craig A.
    Sherwood, Graham D.
    Kenworthy, Matthew D.
    [J]. OECOLOGIA, 2015, 178 (01) : 75 - 87
  • [9] UNIFORM PERSISTENCE IN FUNCTIONAL-DIFFERENTIAL EQUATIONS
    FREEDMAN, HI
    RUAN, SG
    [J]. JOURNAL OF DIFFERENTIAL EQUATIONS, 1995, 115 (01) : 173 - 192
  • [10] FUTUYMA DJ, 1988, ANNU REV ECOL SYST, V19, P207, DOI 10.1146/annurev.es.19.110188.001231