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Does the Rayleigh equation apply to evaluate field isotope data in contaminant hydrogeology?

机译:瑞利方程是否适用于评估污染物水文地质学中的现场同位素数据?

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Stable isotope data have been increasingly used to assess in situ biodegradation of organic contaminants in groundwater. The data are usually evaluated using the Rayleigh equation to evaluate whether isotope data follow a Rayleigh trend, to calculate the extent of contaminant biodegradation, or to estimate first-order rate constants. However, the Rayleigh equation was developed for homogeneous systems while in the subsurface, contaminants can migrate at different velocities due to physical heterogeneity. This paper presents a method to quantify the systematic effect that is introduced by applying the Rayleigh equation to field isotope data. For this purpose the travel time distribution between source and sampling point is characterized by an analytical solution to the advection-dispersion equation. The systematic effect was evaluated as a function of the magnitude of physical heterogeneity, geometry of the contaminant plume, and degree of biodegradation. Results revealed that the systematic effect always leads to an underestimation of the actual values of isotope enrichment factors, the extent of biodegradation, or first-order rate constants, especially in the dispersion-dominant region representing a higher degree of physical heterogeneity. A substantial systematic effect occurs especially for the quantification of first-order rate constants (up to 50% underestimation of actual rate) while it is relatively small for quantification of the extent of biodegradation (< 5% underestimation of actual degree of biodegradation). The magnitude of the systematic effect is in the same range as the uncertainty due to uncertainty of the analytical data, of the isotope enrichment factor, and the average travel time.
机译:稳定的同位素数据已越来越多地用于评估地下水中有机污染物的原位生物降解。通常使用瑞利方程对数据进行评估,以评估同位素数据是否遵循瑞利趋势,计算污染物的生物降解程度或估算一级速率常数。但是,Rayleigh方程是为均质系统开发的,而在地下,由于物理异质性,污染物可能以不同的速度迁移。本文提出了一种量化系统效应的方法,该方法是通过将瑞利方程应用于场同位素数据而引入的。为此,通过对流扩散方程的解析解来表征源和采样点之间的传播时间分布。根据物理异质性的大小,污染物羽流的几何形状和生物降解程度来评估系统效果。结果表明,系统效应总是导致对同位素富集因子实际值,生物降解程度或一级速率常数的低估,特别是在代表较高物理异质性的弥散占优势的区域。特别是对于一阶速率常数的量化会发生实质性的系统效应(实际速率低估高达50%),而对生物降解程度的量化相对较小(对实际生物降解程度的低估小于5%)。由于分析数据,同位素富集因子和平均传播时间的不确定性,系统影响的大小与不确定性在同一范围内。

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