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A numerical study of coupled maps representing energy exchange processes between two environmental interfaces regarded as biophysical complex systems

机译:代表两个环境界面之间的能量交换过程的耦合图的数值研究,被视为生物物理复杂系统

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The field of environmental sciences is abundant with various interfaces and is the right place for the application of new fundamental approaches leading towards a better understanding of environmental phenomena. Following the definition of environmental interface by Mihailovic and Bala? [1], such interface can be, for example, placed between: human or animal bodies and surrounding air, aquatic species and water and air around them, and natural or artificially built surfaces (vegetation, ice, snow, barren soil, water, urban communities) and the atmosphere, cells and surrounding environment, etc. Complex environmental interface systems are (i) open and hierarchically organised (ii) interactions between their constituent parts are nonlinear, and (iii) their interaction with the surrounding environment is noisy. These systems are therefore very sensitive to initial conditions, deterministic external perturbations and random fluctuations always present in nature. The study of noisy non-equilibrium processes is fundamental for modelling the dynamics of environmental interface regarded as biophysical complex system and for understanding the mechanisms of spatio-temporal pattern formation in contemporary environmental sciences. In this paper we will investigate an aspect of dynamics of energy flow based on the energy balance equation. The energy exchange between interacting environmen- tal interfaces regarded as biophysical complex systems can be represented by coupled maps. Therefore, we will numerically investigate coupled maps representing that exchange. In ana- lysis of behaviour of these maps we applied Lyapunov exponent and cross sample entropy.
机译:环境科学领域具有丰富的接口,是应用新的基本方法以更好地理解环境现象的正确场所。遵循Mihailovic和Bala对环境接口的定义吗? [1]例如,此类界面可以放置在以下位置之间:人体或动物体与周围的空气,水生物种以及周围的水和空气,以及自然或人工建造的表面(植被,冰,雪,贫瘠的土壤,水,复杂的环境接口系统是(i)开放且分层组织的(ii)其组成部分之间的交互是非线性的,并且(iii)它们与周围环境的交互是嘈杂的。因此,这些系统对初始条件,确定性外部扰动和自然中始终存在的随机波动非常敏感。嘈杂的非平衡过程的研究对于建模被视为生物物理复杂系统的环境界面动力学以及理解当代环境科学中时空模式形成的机制至关重要。在本文中,我们将基于能量平衡方程研究能量流动力学的一个方面。被认为是生物物理复杂系统的相互作用环境界面之间的能量交换可以通过耦合图来表示。因此,我们将对表示该交换的耦合图进行数值研究。在分析这些图的行为时,我们应用了Lyapunov指数和交叉样本熵。

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