The generalization of the Skellam model is considered. The issue of the existence and stability of stationary and periodic solutions of the model without harvesting and with harvesting is highlighted. A computer analysis of the model solutions is carried out.
[1] Matsenko V.G. Modeling of harvesting processes for populations with non-overlapping generations. Bukovynskyi mat. zhurnal. 10 (2). 2022. 165-175.
[2] Matsenko V.G. Analysis of Skellam models with a rigid harvesting strategy. Bukovynskyi mat. zhurnal. 12 (1). 2024. 74-83.
[3] Skellam J.G. Random dispersal in theoretical populations. Biometrica, 1951. 38. 196-218.
References
[1] Matsenko V.G. Modeling harvesting processes for populations with non-overlapping generations. Bukovinian Math. Journal. 10(2). 2022. 165–175. (in Ukrainian)
[2] Matsenko V.G. Analysis of Skellam models with a rigid harvesting strategy. Bukovinian Math. Journal. 12(1). 2024. 74-83. (in Ukrainian)
[3] Skellam J.G. Random dispersal in theoretical populations. Biometrica, 1951. 38. 196-218.
- ACS Style
- Matsenko, V.G. Analysis of Skellam-type models with periodic regimes. Bukovinian Mathematical Journal. 2024, 12 https://doi.org/https://doi.org/10.31861/bmj2024.02.12
- AMA Style
- Matsenko VG. Analysis of Skellam-type models with periodic regimes. Bukovinian Mathematical Journal. 2024; 12(2). https://doi.org/https://doi.org/10.31861/bmj2024.02.12
- Chicago/Turabian Style
- Vasyl Grigorovich Matsenko. 2024. "Analysis of Skellam-type models with periodic regimes". Bukovinian Mathematical Journal. 12 no. 2. https://doi.org/https://doi.org/10.31861/bmj2024.02.12