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Application of Method-of-Lines to Charging-Up Process in Pipelines with Entrapped Air

机译:线方法在夹带空气管道增压过程中的应用

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摘要

A mathematical model is presented for the charging-up process in an air-entrapped pipeline with moving boundary conditions. A coordinate transformation technique is employed to reduce fluid motion in time-dependent domains to ones in time-independent domains. The nonlinear hyperbolic partial differential equations governing the unsteady motion of fluid combined with an equation for transient shear stress between the pipe wall and the flowing fluid are solved by the method of lines. Results show that ignoring elastic effects overestimates the maximum pressure and underestimates the maximum front velocity of filling fluid. The peak pressure of the entrapped air is sensitive to the length of the initial entrapped air pocket.
机译:在具有移动边界条件的空气捕获的流水线中提出了一种数学模型。采用坐标变换技术,以将时间依赖性域中的流体运动减少到时间域中的时间域中。用线和流动流体之间的瞬态剪切应力与瞬态剪切应力相结合的非线性双曲偏微分方程通过线路解决。结果表明,忽略弹性效果高估了最大压力,低估了填充液的最大前速度。夹带空气的峰值压力对初始夹带气口的长度敏感。

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