. This paper considers a system of coupled second order parabolic and first order hyperbolic equations arising from the age-dependent diffusion population dynamics with an infectious disease.
Chaocheng Huang, Jiongmin Yong
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A non-standard numerical scheme for an alcohol-abuse model with induced-complications. [PDF]
Sandow EAB, Seidu B, Abagna S.
europepmc +1 more source
Enacting caring presence in a conflicting environment: the case of state patients
This study presents a novel predator-prey model that incorporates Susceptible-Infected (SI) disease dynamics within the predator population. In this model, infected predators face a higher risk of death due to hunger compared to disease-induced death ...
S.C. Oukouomi Noutchie et al
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Discrete-time COVID-19 epidemic model with chaos, stability and bifurcation. [PDF]
Al-Basyouni KS, Khan AQ.
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In this paper, we deal with a discrete n-species non-autonomous Lotka–Volterra competitive systems with infinite delays and feedback control, obtain sufficient conditions for the permanence of the systems.Discrete, infinite delay, Lotka–Volterra ...
XIAOXING CHEN
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Optimal Harvesting in the Presence of Density- Dependent Extinction Probabilities
We consider the optimal harvesting strategy of a stochastically fluctuating population in the presence of a density-dependent extinction probability. We demonstrate that in contrast to ordinary models neglecting density dependence, a density dependent ...
Mats Gyllenberg +3 more
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On the Complete Life Career of Populations in Environments with a Finite Carrying Capacity
If a general branching process evolves in a habitat with a finite carrying capacity, i. e. a number such that reproduction turns subcritical as soon as population size exceeds that number, then the population may either die out quickly, or else grow up ...
Jagers, Peter
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Dynamics and profiles of a degenerated reaction-diffusion host-pathogen model with apparent and inapparent infection period. [PDF]
Wang J, Lu H.
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Amendment to: populations in environments with a soft carrying capacity are eventually extinct. [PDF]
Jagers P, Zuyev S.
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Cost optimisation of hybrid institutional incentives for promoting cooperation in finite populations. [PDF]
Duong MH, Durbac CM, Han TA.
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