In this article, a first-order iterative Lasota-Wazewska model with a nonlinear delayed harvesting term is discussed. Some sufficient conditions are derived for proving the existence, uniqueness and continuous dependence on parameters of positive periodic solutions with the help of Krasnoselskii's and Banach fixed point theorems along with the Green's functions method. Besides, at the end of this work, three examples are provided to show the accuracy of the conditions of our theoretical findings which are completely innovative and complementary to some earlier publications in the literature.
Khemis, M., Bouakkaz, A., & Khemis, R. (2022). Existence, uniqueness and stability results of an iterative survival model of red blood cells with a delayed nonlinear harvesting term. Journal of Mathematical Modeling, 10(3), 515-528. doi: 10.22124/jmm.2022.21577.1892
MLA
Marwa Khemis; Ahleme Bouakkaz; Rabah Khemis. "Existence, uniqueness and stability results of an iterative survival model of red blood cells with a delayed nonlinear harvesting term". Journal of Mathematical Modeling, 10, 3, 2022, 515-528. doi: 10.22124/jmm.2022.21577.1892
HARVARD
Khemis, M., Bouakkaz, A., Khemis, R. (2022). 'Existence, uniqueness and stability results of an iterative survival model of red blood cells with a delayed nonlinear harvesting term', Journal of Mathematical Modeling, 10(3), pp. 515-528. doi: 10.22124/jmm.2022.21577.1892
VANCOUVER
Khemis, M., Bouakkaz, A., Khemis, R. Existence, uniqueness and stability results of an iterative survival model of red blood cells with a delayed nonlinear harvesting term. Journal of Mathematical Modeling, 2022; 10(3): 515-528. doi: 10.22124/jmm.2022.21577.1892
)