Use an Improved Chicken Swarm Algorithm to Determine Optimal Stratigraphic Boundaries for a Threshold Geometric Stochastic Process for the Epidemic Covid-19
Keywords:
Chicken Swarm Algorithm, Monotone Trend, turning points, Threshold Geometric Stochastic Process, Corona virus Data (Covid-19), Optimal Stratigraphic Boundaries, Moving Window Method, Root Mean Squares Error.Abstract
The number of daily cases of a specific infection, such as the
emerging acute respiratory syndrome Corona (Covid-19), frequently
reveals several patterns during the outbreak of a particular epidemic
disease: a monotonic increase during the growing stage or the
outbreak of the epidemic, stationary in the number of daily cases
called in Some sources are the stabilization stage, that is, controlling
the epidemic to eliminate it, and then decreasing during the declining
stage. In this research, an artificial intelligence technique is used,
represented by the improved chicken swarm optimization algorithm to
determine the optimum stratigraphic limits for modeling data on the
numbers of daily cases of the Corona virus for the three Iraqi
governorates (Baghdad, Erbil and Basra). For this purpose, a
stochastic model called the Geometric stochastic process model with
an intelligent threshold was proposed, Since the turning points
(inversions) of the data were determined using an intelligent technique
to reach the best representation of the data under study. It was
concluded that the proposed model outperformed to the traditional
model by (23.41%) in modeling epidemic data in Baghdad
governorate, while the superiority in epidemic data for Basra and Erbil
governorates (23.96%) and (26.40%), respectively, and this indicates
That validity of the theoretical postulates that have been addressed in
the theoretical side.
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Copyright © 2025 by the authors. This work is licensed under a Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License (CC BY-NC-ND 4.0). You may not alter or transform this work in any way without permission from the authors. Non-commercial use, distribution, and copying are permitted, provided that appropriate credit is given to the authors and Al-Hadba University.