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Geostatistical algorithm for evaluation of primary and secondary roughness

机译:用于评估初级和二次粗糙度的地质统计算法

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Joint roughness is combination of primary and secondary roughness. Ordinarily primary roughness is a geostatistical part of a joint surface that has a periodic nature but secondary roughness or unevenness is a statistical part of that which have a random nature. Using roughness generating algorithms is a useful method for evaluation of joint roughness. In this paper after determining geostatistical parameters of the joint profile, were presented two roughness generating algorithms using Mount-Carlo method for evaluation of primary (GJRGA(P)) and secondary (GJRGA(S)) roughness. These based on geostatistical parameters (range and sill) and statistical parameters (standard deviation of asperities height, SDH, and standard deviation of asperities angle, SDA) for generation two-dimensional joint roughness profiles. In this study different geostatistical regions were defined depending on the range and SDH. As SDH increases, the height of the generated asperities increases and asperities become sharper and at a specific range (a specific curve) relation between SDH and SDA is linear. As the range in GJRGA(P) becomes larger (the base of the asperities) the shape of asperities becomes flatter. The results illustrate that joint profiles have larger SDA with increase of SDH and decrease of range. Consequencely increase of SDA leads to joint roughness parameters such Z(2), Z(3) and R-p increases. The results showed that secondary roughness or unevenness has a great influence on roughness values. In general, it can be concluded that the shape and size of asperities are appropriate parameters to approach the field scale from the laboratory scale.
机译:关节粗糙度是初级和二次粗糙度的组合。通常主要的粗糙度是具有周期性的联合表面的地统计部分,但是次要粗糙度或不均匀性是具有随机性的统计部分。使用粗糙度产生算法是评估关节粗糙度的有用方法。在该论文中,在确定关节轮廓的地质统计参数之后,使用Mount-Carlo方法呈现了两个粗糙度产生算法,用于评估初级(GJRGA(P))和次级(GJRGA(S))粗糙度。这些基于地质统计参数(范围和窗帘)和统计参数(粗糙度高度,SDH和SDA标准偏差的标准偏差,用于代生成二维关节粗糙度配置文件。在这项研究中,根据范围和SDH定义不同的地统计区域。随着SDH的增加,产生的粗糙度的高度增加,并且粗糙度变得更清晰,并且在SDH和SDA之间的特定范围(特定曲线)关系是线性的。由于GJRGA(P)的范围变大(粗糙的基部),粗糙的形状变得更平坦。结果说明,随着SDH的增加和范围的减小,关节曲线具有较大的SDA。因此,SDA的增加导致联合粗糙度参数如此Z(2),Z(3)和R-P增加。结果表明,二次粗糙度或不均匀性对粗糙度值具有很大影响。通常,可以得出结论,粗糙度的形状和尺寸是从实验室规模接近场比例的适当参数。

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