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Variable Pore Connectivity Factor Model for Gas Diffusivity in Unsaturated, Aggregated Soil

机译:不饱和聚集土中气体扩散率的可变孔隙连通性因子模型

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The soil gas diffusion coefficient (D p) and its variations with soil air content (epsilon) and soil water matric potential (PHI) control vadose zone transport and emissions of volatile organic chemicals and greenhouse gases. This study revisits the 1904 Buckingham power-law model where D p is proportional to epsilon X , with X characterizing the tortuosity and connectivity of air-filled pore space. One hundred years later, most models linking D p(epsilon) to soil water retention and pore size distribution still assume that the pore connectivity factor, X, is a constant for a given soil. We show that X varies strongly with both epsilon and matric potential [given as pF = log(-PHI, cm H2O)] for individual soils ranging from undisturbed sand to aggregated volcanic ash soils (Andisols). For Andisols with bimodal pore size distribution, the X–pF function appears symmetrical. The minimum X value is typically around 2 and was observed close to PHI of -1000 cm H2O (pF 3) when interaggregate voids are drained. To link D p with bimodal pore size distribution, we coupled a two-region van Genuchten soil water retention model with the Buckingham D p(epsilon) model, assuming X to vary symmetrically around a given pF. The coupled model well described D p as afunction of both epsilon and PHI for both repacked and undisturbed Andisols and for other soil types. By merely using average values of the three constants in the proposed symmetrical X–pF expression, predictions of D p were better than with traditionalmodels.
机译:土壤气体扩散系数(D p)及其随土壤空气含量(epsilon)和土壤水基质势(PHI)的变化控制渗流带的运输以及挥发性有机化学物质和温室气体的排放。这项研究重新审视了1904年的白金汉幂律模型,其中D p与εX成比例,其中X表征了充满空气的孔隙空间的曲折性和连通性。一百年后,大多数将D p(ε)与土壤水分保持力和孔径分布联系起来的模型仍然假设,对于给定的土壤,孔连通性因子X是一个常数。我们表明,对于从未扰动砂土到聚集火山灰土(Andisols)的各个土壤,X随ε和基质势(给定pF = log(-PHI,cm H2O))变化很大。对于具有双峰孔径分布的Andisols,X–pF函数显得对称。最小的X值通常约为2,并且在排出聚集体空隙时接近PHI的-1000 cm H2O(pF 3)。为了将D p与双峰孔径分布联系起来,我们将一个两区域范Genuchten土壤保水模型与白金汉D p(ε)模型耦合在一起,假设X在给定pF附近对称变化。耦合模型很好地描述了D p与重新包装和未扰动的Andisols以及其他土壤类型的ε和PHI的关系。仅通过在提出的对称X–pF表达式中使用三个常数的平均值,对D p的预测要好于传统模型。

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