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首页> 外文期刊>SPE Drilling & Completion >A Compendium of Directional Calculations Based on the Minimum-Curvature Method-Part 2: Extension to Steering and Landing Applications
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A Compendium of Directional Calculations Based on the Minimum-Curvature Method-Part 2: Extension to Steering and Landing Applications

机译:基于最小曲率方法的定向计算纲要-第2部分:转向和着陆应用的扩展

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The point-to-target calculations contained in Part 1 of the compendium (Sawaryn and Thorogood 2005) were restricted to those cases in which the 3D target coordinates were stated explicitly. However, another class of problems exists where the target's structural position is determined indirectly from other constraints defining the arc's orientation. This new paper builds on the earlier work and contains complete details of twelve explicit algorithms, including the calculation of a target on the basis of the toolface at the start or end of an arc and for the landing of a well path parallel to a formation bedding plane.rnThese cases find practical application in computing trajectories of motor runs and in whipstock operations. The curvature of the trajectory landing on a bedding plane varies with direction and has a distinct minimum and maximum. These values may be used either to minimize the distance to the target or to limit the dogleg severity (DLS) to avoid drillpipe fatigue, a concern in short-radius drilling applications.rnThe algorithms add to the compendium and are useful extensions to the engineer's computational toolkit. The paper shows that the trajectories, computed using the minimum-curvature calculation, are contained within the geometric surfaces defined by a torus or cyclide. These geometries explain why the explicit solutions exist, opening up possibilities for obtaining solutions to the more-complex cases.
机译:简编第1部分(Sawaryn and Thorogood 2005)中包含的点对目标计算仅限于明确说明3D目标坐标的情况。但是,存在另一类问题,即根据定义弧的方向的其他约束条件间接确定目标的结构位置。这份新论文以较早的工作为基础,包含十二种显式算法的完整细节,包括在弧的起点或终点以工具面为基础计算目标,以及平行于地层顺层的井道着陆。这些案例在计算电机运行轨迹和造斜器操作中有实际应用。降落在顺层平面上的轨迹的曲率随方向变化,并且具有明显的最小值和最大值。这些值可用于最小化到目标的距离或限制狗腿严重程度(DLS)以避免钻杆疲劳,这是短半径钻井应用中的一个问题。rn该算法增加了纲要,是对工程师计算的有用扩展。工具包。该论文表明,使用最小曲率计算法计算出的轨迹包含在由圆环或摆线环定义的几何表面内。这些几何形状解释了为什么存在显式解,从而为获得更复杂情况的解开了可能性。

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