Stationary status of discrete and continuous age-structured population models

Rao, Arni S.R. Srinivasa; Carey, James R.

doi:10.1016/j.mbs.2023.109058

Mathematical Biosciences

2023

DOI: 10.1016/j.mbs.2023.109058

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Stationary status of discrete and continuous age-structured population models

Arni S.R. Srinivasa Rao

James R. Carey

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2024

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Convergence Rates of Partial Truncated Numerical Algorithm for Stochastic Age-Dependent Cooperative Lotka–Volterra System

Zhang,

Zhu,

Tian

2024

Symmetry

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We present a numerical algorithm for a stochastic age-dependent cooperative Lotka–Volterra system that incorporates a partially truncated function. Since it is challenging to obtain the real solution for this system, and traditional numerical algorithms often experience blow-up phenomena, we design a partially truncated algorithm to ensure the solution remains well behaved. We further establish the convergence of the algorithm and obtain its convergence order. Finally, numerical simulations are presented to demonstrate our theoretical findings.

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Convergence Rates of Partial Truncated Numerical Algorithm for Stochastic Age-Dependent Cooperative Lotka–Volterra System

Zhang,

Zhu,

Tian

2024

Symmetry

View full text Add to dashboard Cite

show abstract

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Stationary status of discrete and continuous age-structured population models

Cited by 1 publication

References 36 publications

Convergence Rates of Partial Truncated Numerical Algorithm for Stochastic Age-Dependent Cooperative Lotka–Volterra System

Convergence Rates of Partial Truncated Numerical Algorithm for Stochastic Age-Dependent Cooperative Lotka–Volterra System

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