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Aggregation-based method for computing absolute Boltzmann entropy of landscape gradient with full thermodynamic consistency

机译:基于聚合的横向梯度计算绝对Boltzmann熵的方法,具有完全热力学稠度

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Context The second law of thermodynamics is a central organizing principle of nature, whose core concept, Boltzmann entropy, is fundamentally important in landscape ecology research. However, the use of this entropy has remained at a conceptual level in landscape ecology for one and a half centuries. It was not until very recently that methods were developed for computing the Boltzmann entropy of landscape gradients and mosaics. Objectives The aim of this study was to examine the computational method (i.e., resampling-based method) for landscape gradients. The first objective was to validate whether the Boltzmann entropy computed using this method was thermodynamically consistent (i.e., consistent with statistical thermodynamics). The second objective was to propose a different method for computing thermodynamically consistent entropy. Methods A kinetic-theory-based approach was proposed for testing the thermodynamic consistency of entropy. This approach was applied to both relative and absolute Boltzmann entropies by the resampling-based method, revealing that the absolute Boltzmann entropy is only partly consistent. Hypothesis-driven experiments were designed to determine the cause. Results The cause was demonstrated to be the generalization technique for generating the macrostate of a landscape gradient, which is called resampling. A different computational method was developed on the basis of an alternative technique (i.e., aggregation). Conclusions Validation of its thermodynamic consistency is necessary even if a "thermodynamic" entropy is computed strictly according to the formula. The entropy computed using the aggregation-based method passed the validation and is recommended to be used in linking landscape ecological processes with statistical thermodynamics.
机译:背景信息,热力学的第二律是一个中央组织的自然原则,其核心概念,Boltzmann熵,在景观生态研究方面是重要的。然而,这种熵在景观生态的概念层面仍然是一个半世纪。直到最近,直到最近,开发了用于计算景观梯度和马赛克的Boltzmann熵的方法。目的本研究的目的是检查横向梯度的计算方法(即,基于重采采样的方法)。第一个目标是验证使用该方法计算的Boltzmann熵是热力学上的(即,与统计热力学的一致)。第二个目的是提出一种不同的方法来计算热力学一致的熵。方法提出了一种基于动力学理论的方法,用于测试熵的热力学稠度。通过基于重采样的方法将这种方法应用于相对和绝对的Boltzmann熵,揭示了绝对的Boltzmann熵仅部分一致。假设驱动的实验旨在确定原因。结果证明原因是用于生成横向梯度的宏峰的泛化技术,称为重采样。基于替代技术(即聚合)开发了不同的计算方法。结论即使严格按照公式严格计算“热力学”熵也是必要的验证其热力学一致性。使用基于聚合的方法计算的熵通过了验证,建议用于将横向生态过程与统计热力学联系起来。

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