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The Lake as a System of Differential Equations - A Paradigm for the Aquatic Ecologist of the 21(st) Century?

机译:作为微分方程组的湖泊-21世纪水生生态学家的范例吗?

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In the course of the 20(th) century limnology and oceanography have been transformed from purely descriptive disciplines to sciences that champion quantitative approaches and aim to reveal mechanistic relationships. In particular, the increasing use of mathematical formulations and models to understand lakes, streams and oceans as dynamical systems can be viewed as a paradigm shift. The mathematical-dynamical approach is irreversibly integrated into this field and has revolutionized aquatic ecology, although its gradual and on-going adoption is best characterized as an evolutionary process and, therefore, does not meet the criteria of the KUHNIAN concept of a paradigm shift. I here show how this new approach historically emerged from the understanding of lakes and oceans as complex yet decomposable systems and describe the development of the new paradigm into the 21(st) century. I explain methods of validation and give examples of successful applications of the mathematical-dynamical approach. I end with an outlook on some current, promising research directions that may influence the future path of this "ever-evolving paradigm shift."
机译:在20世纪的过程中,语言学和海洋学已经从纯粹的描述性学科转变为支持定量方法并旨在揭示力学关系的科学。特别是,越来越多地使用数学公式和模型来将湖泊,溪流和海洋理解为动力系统,可以看作是范式转换。数学-动力学方法不可逆地集成到该领域,并且彻底改变了水生生态学,尽管它的逐步和持续采用被最好地描述为进化过程,因此不符合KUHNIAN范式转换概念的标准。我在这里展示了这种新方法在历史上是如何从将湖泊和海洋理解为复杂但可分解的系统而产生的,并描述了新范式在21世纪的发展。我解释了验证方法,并举例说明了数学-动力学方法的成功应用。最后,我展望了一些当前的,有希望的研究方向,这些方向可能会影响这种“不断发展的范式转变”的未来之路。

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