...
首页> 外文期刊>Hydrological Processes >Roughness scale dependence of the relationship between tracer longitudinal dispersion and Peclet number in variableaperture fractures
【24h】

Roughness scale dependence of the relationship between tracer longitudinal dispersion and Peclet number in variableaperture fractures

机译:可变孔径裂缝中示踪剂纵向扩散与Peclet数之间关系的粗糙度尺度依赖性

获取原文
获取原文并翻译 | 示例

摘要

The relationship between the longitudinal dispersion (D-L) and Peclet number (Pe) is crucial for predicting and simulating tracer through the variable-aperture fracture. In this study, the roughness of the self-affine fracture wall was decomposed into primary roughness (relatively large-scale waviness) and secondary roughness (relatively small-scale waviness) by a multiscaled wavelet analysis technique. Based on the complete dispersion mechanism (diffusion, macrodispersion, and Taylor dispersion) in the variable-aperture fracture, three relationships (second-order, power-law, and linear relationships) between the D-L and Pe were investigated at large and small scales, respectively. Our results showed that the primary roughness mostly controlled the Taylor dispersion mechanism, whereas the secondary roughness was a dominant factor for the macrodispersion mechanism. Increasing the Hurst exponent and removing the secondary roughness led to the decreasing range of Pe where macrodispersion mechanism dominated the solute transport. It was found that estimating the D-L from the power-law relationship based on Taylor dispersion theory resulted in considerable errors, even in the range of Pe where the Taylor dispersion mechanism dominated. The exponent of the power-law relationship increased as the secondary roughness was removed. Analysing the linear relationship between the D-L and Pe revealed that the longitudinal dispersivity alpha(L) increased linearly. However, this linear increase became weak as the Taylor dispersion mechanism dominated. In the range of Pe where the macrodispersion mechanism dominated, increasing the Hurst exponent caused the increase of alpha(L) and the secondary roughness played a significant role in enhancing the alpha(L). As the Taylor dispersion mechanism dominated, the alpha(L) was insensitive to the influence of multiscale roughness in variable-aperture fractures.
机译:纵向色散(D-L)和Peclet数(Pe)之间的关系对于通过可变孔径裂缝预测和模拟示踪剂至关重要。在这项研究中,通过多尺度小波分析技术将自仿射裂缝壁的粗糙度分解为一次粗糙度(相对较大的波纹度)和二次粗糙度(相对较小的波纹度)。基于可变孔径裂缝中的完整色散机制(扩散,宏观色散和泰勒色散),分别研究了DL和Pe之间的三种关系(二阶,幂律和线性关系),无论大小,分别。我们的结果表明,主要粗糙度主要控制泰勒分散机理,而次要粗糙度是宏观分散机理的主要因素。增加Hurst指数并消除二次粗糙度导致Pe的范围减小,其中以大分散机理为主的溶质迁移。已经发现,基于泰勒色散理论从幂律关系估计D-L会导致相当大的误差,即使在泰勒色散机制占主导地位的Pe范围内。幂律关系的指数随着二次粗糙度的去除而增加。分析D-L和Pe之间的线性关系,可以发现纵向分散度alpha(L)线性增加。但是,随着泰勒色散机制占主导地位,这种线性增加变得微弱。在宏观分散机理占主导地位的Pe范围内,Hurst指数的增加引起α(L)的增加,并且二次粗糙度在增强α(L)中起着重要作用。由于泰勒弥散机理占主导地位,α(L)对可变孔径裂缝中多尺度粗糙度的影响不敏感。

著录项

相似文献

  • 外文文献
  • 中文文献
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号