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Transient age distributions in subsurface hydrologic systems

机译:地下水文系统中的瞬态年龄分布

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摘要

Transient age distributions have received relatively little attention in the literature over the years compared to their steady-state counterparts. All natural systems are transient given enough time and it is becoming increasingly clear that understanding these effects and how they deviate from steady conditions will be important in the future. This article provides a high-level overview of the equations, techniques, and challenges encountered when considering transient age distributions. The age distribution represents the amount of water in a sample belonging to a particular age and the transient case implies that sampling the same location at two different times will result in different age distributions. These changes may be caused by transience in the boundary conditions, forcings (inputs), or physical changes in the geometry of the flow system. The governing equation for these problems contains separate dimensions for age and time and its solutions are more involved than the solute transport or steady-state age equations. Despite the complexity, many solutions have been derived for simplified, but transient, approximations and several numerical techniques exist for modeling more complex transient age distributions. This paper presents an overview of the existing solutions and contributes new examples of transient characteristic solutions and transient particle tracking simulations. The limitations for applying the techniques described herein are no longer theoretical or technological, but are now dominated by uncertainty in the physical properties of the flow systems and the lack of data for the historic inputs. (C) 2016 Elsevier B.V. All rights reserved.
机译:与稳态状态相比,这些年来瞬态年龄分布在文献中受到的关注相对较少。如果有足够的时间,所有自然系统都是瞬态的,并且越来越清楚的是,了解这些影响以及它们如何偏离稳定状态将在未来变得很重要。本文提供了考虑瞬态年龄分布时所遇到的方程式,技术和挑战的高级概述。年龄分布表示属于特定年龄的样本中的水量,瞬态情况意味着在两个不同时间对同一位置进行采样会导致不同的年龄分布。这些变化可能是由于边界条件的瞬变,强迫(输入)或流动系统几何形状的物理变化引起的。这些问题的控制方程包含不同的年龄和时间维度,其解决方案比溶质运移或稳态年龄方程更为复杂。尽管很复杂,但已经导出了许多解决方案来简化,但存在瞬态,近似和几种数值技术来对更复杂的瞬态年龄分布建模。本文概述了现有解决方案,并提供了瞬态特性解决方案和瞬态粒子跟踪模拟的新示例。应用本文所述技术的局限性已不再是理论或技术上的限制,而是由流动系统物理特性的不确定性和历史输入数据的缺乏所主导。 (C)2016 Elsevier B.V.保留所有权利。

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