Numerical treatment for mathematical model of farming awareness in crop pest management

IF 1.3 Q3 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS
Nabeela Anwar, Iftikhar Ahmad, A. Kiani, M. Shoaib, M. Raja
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引用次数: 0

Abstract

The most important factor for increasing crop production is pest and pathogen resistance, which has a major impact on global food security. Pest management also emphasizes the need for farming awareness. A high crop yield is ultimately achieved by protecting crops from pests and raising public awareness of the devastation caused by pests. In this research, we aim to investigate the intricate impacts of nonlinear delayed systems for managing crop pest management (CPM) supervised by Ordinary Differential Equations (ODEs). Our focus will be on highlighting the intricate and often unpredictable relationships that occur over time among crops, pests, strategies for rehabilitation, and environmental factors. The nonlinear delayed CPM model incorporated the four compartments: crop biomass density [B(t)], susceptible pest density [S(t)], infected pest density [I(t)], and population awareness level [A(t)]. The approximate solutions for the four compartments B(t), S(t), I(t), and A(t) are determined by the implementation of sundry scenarios generated with the variation in crop biomass growth rate, rate of pest attacks, pest natural death rate, disease associated death rate and memory loss of aware people, by means of exploiting the strength of the Adams (ADS) and explicit Runge-Kutta (ERK) numerical solvers. Comparative analysis of the designed approach is carried out for the dynamic impacts of the nonlinear delayed CPM model in terms of numerical outcomes and simulations based on sundry scenarios.
农作物病虫害管理中农业意识数学模型的数值处理
提高作物产量的最重要因素是对害虫和病原体的抵抗力,这对全球粮食安全有重大影响。病虫害管理也强调了提高农业意识的必要性。通过保护作物免受害虫侵害和提高公众对害虫造成的破坏的认识,最终可以实现高产量。在本研究中,我们旨在研究非线性延迟系统对常微分方程(ODEs)监督下的作物病虫害管理(CPM)的复杂影响。我们的重点将是强调随着时间的推移,作物、害虫、恢复策略和环境因素之间发生的复杂且往往不可预测的关系。非线性延迟CPM模型包含四个部分:作物生物量密度[B(t)]、易感害虫密度[S(t。四个区室B(t)、S(t),I(t)和A(t)的近似解是通过实施随着作物生物量增长率、害虫攻击率、害虫自然死亡率、疾病相关死亡率和有意识的人的记忆力丧失的变化而产生的各种情景来确定的,利用Adams(ADS)和显式Runge-Kutta(ERK)数值求解器的优点。针对非线性延迟CPM模型的动态影响,从数值结果和基于各种场景的模拟两个方面对所设计的方法进行了比较分析。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Frontiers in Applied Mathematics and Statistics
Frontiers in Applied Mathematics and Statistics Mathematics-Statistics and Probability
CiteScore
1.90
自引率
7.10%
发文量
117
审稿时长
14 weeks
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