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ANALYTICAL MODELING OF FLAT FACE FLANGES WITH METAL-TO-METAL CONTACT BEYOND THE BOLT CIRCLE

机译:螺栓圆周以外具有金属对金属接触的扁平端面法兰的解析模型

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Design rules for flat face flanges with metal-to-metal contact beyond the bolt circle are covered by Appendix Y of the ASME Code. These design rules are based on Schneider's work [1]. The prediction of tightness of these bolted joints relies very much on the level of precision of the O-ring gasket compression during operation. The evaluation of this compression requires a rigorous flexibility analysis of the joint including bolt-flange elastic interaction.This paper analyses flange separation and the bolt load change in flat face bolted joints. It proposes two different analytical approaches capable of predicting flange rotation and bolt load change during operation. The first method is based on beam theory applied to a continuous flange sector. This approach is an improvement of the discrete beam theory used by Schneider [1]. The second method is based on circular plate theory and is developed for the purpose of a more accurate assessment of the load changes. As in the Taylor Forge method, this approach is in general better suited than the beam theory for flat face flanges in particular when the flange width is small. The proposed models are compared to the discrete beam theory and validated using numerical FEA on different flange sizes.
机译:ASME规范的附录Y涵盖了在螺栓圆之外具有金属对金属接触的平面法兰的设计规则。这些设计规则基于Schneider的工作[1]。这些螺栓连接的紧密度的预测在很大程度上取决于操作过程中O形环垫圈压缩的精度水平。对这种压缩的评估需要对包括螺栓-法兰弹性相互作用在内的接头进行严格的挠性分析。 本文分析了平面螺栓连接中的法兰分离和螺栓载荷变化。它提出了两种不同的分析方法,能够预测操作过程中的法兰旋转和螺栓载荷变化。第一种方法基于梁理论,适用于连续的法兰扇形。这种方法是对Schneider [1]使用的离散光束理论的改进。第二种方法基于圆盘理论,是为了更准确地评估载荷变化而开发的。与泰勒·福特(Taylor Forge)方法一样,该方法通常比梁理论更适合平面法兰,特别是当法兰宽度较小时。所提出的模型与离散梁理论进行了比较,并在不同的法兰尺寸上使用数值有限元分析进行了验证。

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