Abstract
In this paper almost periodic random sequence is defined and investigated. It is then applied to study the existence and uniqueness of the almost periodic solution of the stochastic Beverton–Holt equation with varying survival rates and intrinsic growth rates.
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References
Bezandry, P., Diagana, T.: Almost Periodic Stochastic Processes. Springer, New York (2011)
Bezandry, P., Diagana, T., Elaydi, S.: On the stochastic Beverton-Holt equation with survival rates. J. Difference Eq. Appl. 14(2), 175–190 (2008)
Diagana, T., Elaydi, S., Yakubu, A.-A.: Population models in almost periodic environments. J. Difference Equat. Appl. 13(4), 239–260 (2007)
Franke, J.E., Yakubu, A.-A.: Population models with periodic recruitment functions and survival rates. J. Diff. Equat. Appl. 11(14), 1169–1184 (2005)
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Bezandry, P.H. (2012). Note on the Almost Periodic Stochastic Beverton–Holt Equation. In: Toni, B., Williamson, K., Ghariban, N., Haile, D., **e, Z. (eds) Bridging Mathematics, Statistics, Engineering and Technology. Springer Proceedings in Mathematics & Statistics, vol 24. Springer, New York, NY. https://doi.org/10.1007/978-1-4614-4559-3_6
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DOI: https://doi.org/10.1007/978-1-4614-4559-3_6
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