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Locally stability analysis of the Phytoplankton-NitrogenPhosphate-Sediment dynamical system: A study case at Karimunjawa aquaculture system, Central Java

机译:浮游植物 - 氮磷磷酸沉积物动力系统的局部稳定性分析:Karimunjawa水产养殖系统的研究案例,中爪哇省

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Disturbance of water environment due to organic enrichment by fish activities may result in the reduction of water quality and sediments. The relative importance of N and P limitation and released from organic sediment is still an open question. The aim of this paper is to analyze the locally asymptotic stable from a dynamical system model in the equilibrium of water ecosystem. Mathematical models are resultant of interaction among four main variables .i.e.nitrogen and phosphate concentration, phytoplankton abundance, and sediment in the water ecosystem at Menjangan Besar, Karimunjawa islands. The four variables are non-linear system differential equation that will form the dynamical system mathematical model. Local stability was determined by using Taylor series and Jacobian matrix. The system will be locally asymptotically stable if eigenvalues are negative. Numerical simulation was used to analyze the dynamic behavior of the system. From numerical simulation results base, it is concluded that equilibrium points. Because all eigenvalues of the Jacobian matrix ware negative, the dynamic system model was locally asymptotically stable.
机译:由于鱼类活动有机富集,水环境的障碍可能导致水质和沉积物的减少。 N和P限制和从有机沉积物中释放的相对重要性仍然是一个开放的问题。本文的目的是分析水生态系统均衡中动力系统模型的局部渐近稳定。数学模型是在Menjangan Besar,Karimunjawa群岛中的四个主要变量中的四个主要变量和磷酸盐浓度,浮游植物丰富和沉积物的相互作用。四个变量是非线性系统微分方程,其将形成动态系统数学模型。通过使用泰勒序列和雅各比基质确定局部稳定性。如果特征值为消极,系统将是局部渐近稳定的。数值模拟用于分析系统的动态行为。从数值模拟结果底座,得出结论,均衡点。因为雅各比矩阵件的所有特征值负,动态系统模型是局部渐近稳定的。

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