香蕉黄单胞菌病的分型及超敏反应控制

IF 2.1 3区 环境科学与生态学 Q2 BIOLOGY
Aqeel Ahmad, Khurram Faiz, Abdul Ghaffar, Ghulam Mustafa, Evren Hincal
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引用次数: 0

摘要

研究香蕉黄单胞菌病的发病模式并采取相应的防治措施,以阻止病原菌侵袭引起的感染在社区内的传播,是本研究的主要目的。为了检验香蕉黄单胞菌在采取处理和连续切割等控制措施后的回收率,在建立的健康环境假设的基础上建立了数学模型,并利用分形-分数阶算子将模型转化为连续监测的分数阶模型,并给出了可靠的数值解。为了确定新建立的分数阶系统的稳定状态,还进行了定性和定量分析。通过检验模型的有界性和唯一性来保证可靠的结果,这是理解复杂动力学的关键属性。全局导数用于根据每个子室确定疾病影响率,并使用线性生长和Lipschitz条件验证真性阳性。利用Lyapunov一阶导数函数研究了系统的全局稳定性,以评估疾病传播和控制的总体效果。数值模拟说明了不同参数对疾病的影响,利用两步拉格朗日多项式方法探索分数算子对Mittag-Leffler核的广义形式的影响,用于连续监测。通过对具有超敏反应的健康环境采取控制措施,模拟了病原体攻击引起的黄单胞菌病的真实行为和控制。同时可以观察到,具有量纲效应的连续监测有助于识别感染香蕉植株,并可以通过切割过程去除。这类研究将有助于确定疾病是如何传播的,并根据我们对香蕉植物的有效发现制定控制计划。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Bifurcation and control of xanthomonas infectious disease spread in banana plants under hypersensitive response

Examining the model of banana xanthomonas disease with treatment to stop the infections from spreading across the community due to pathogen attack is the main goal of this research. In order to examine the recovery rate of banana xanthomonas after taking control measures with treatment and continuous cutting of infected one, a mathematical model is established using the created hypothesis for healthy environment and the Fractal–Fractional operator is utilized to convert the model into a fractional-order model for continuous monitoring including reliable numerical solutions. In order to ascertain the stable status of the recently built fractional-order system, a qualitative and quantitative analysis is also conducted. Reliable results are ensured by examining the boundedness and uniqueness of the model, which are crucial attributes for comprehending the intricate dynamics. The global derivative is used to determine the rate of disease effects according to each sub-compartment and is validated for genuine positivity using linear growth and Lipschitz conditions. The global stability of the system is investigated using Lyapunov’s first derivative functions in order to evaluate the overall effect of the disease’s spread and control. The impacts of different parameters on the sickness are illustrated using numerical simulations, which are used to explore the effect of the fractional operator on the generalized form of the Mittag–Leffler kernel utilizing a two-step Lagrange polynomial approach for continuous monitoring. Simulations have been made to see the real behavior and control of xanthomonas disease caused by pathogen attack by taking control measures for healthy environment with hypersensitive response. Also, it can be observed the continuous monitoring with dimensional effects helps for identification of infected banana plants and can be removed by cutting process. This kind of research will be beneficial in determining how diseases spread and in creating control plans based on our validated findings for banana plants.

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来源期刊
Aerobiologia
Aerobiologia 环境科学-环境科学
CiteScore
4.50
自引率
15.00%
发文量
37
审稿时长
18-36 weeks
期刊介绍: Associated with the International Association for Aerobiology, Aerobiologia is an international medium for original research and review articles in the interdisciplinary fields of aerobiology and interaction of human, plant and animal systems on the biosphere. Coverage includes bioaerosols, transport mechanisms, biometeorology, climatology, air-sea interaction, land-surface/atmosphere interaction, biological pollution, biological input to global change, microbiology, aeromycology, aeropalynology, arthropod dispersal and environmental policy. Emphasis is placed on respiratory allergology, plant pathology, pest management, biological weathering and biodeterioration, indoor air quality, air-conditioning technology, industrial aerobiology and more. Aerobiologia serves aerobiologists, and other professionals in medicine, public health, industrial and environmental hygiene, biological sciences, agriculture, atmospheric physics, botany, environmental science and cultural heritage.
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