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DIAGNOSING AND FORECASTING AIRCRAFT TURBULENCE WITH STEEPENING MOUNTAIN WAVES

机译:用陡峭的山波诊断和预测飞机的湍流

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If aviation forecasters are to understand why pilots complain of rough rides in some weather situations over mountains, they should understand how mountain waves produce turbulence. Unfortunately, the extensive research in breaking mountain waves hasbarely reached operational meteorology. This paper summarizes the pertinent theory so that a forecaster can recognize the atmospheric conditions favorable for mountain wave breaking. The theory describes two primary parameters needed for mountain wave analysis. First is a local non-dimensional amplitude number (an inverse Froude number). When this number is greater than one, the wave is nonlinear which indicates wave breaking. Second is the wave drag which estimates the wave energy available for turbulence. These two parameters depend on the vertical distribution of stability and wind, which a forecaster can assess on atmospheric soundings, and the height of the mountain. A new term, "breaking wave drag" is defined as the wave drag of turbulent waves and is a useful metric for diagnosing aircraft turbulence in mountain waves. Breaking wave drag can be computed from the stability and wind vertical profiles when the mountain height is known. Certain atmospheric conditions favor two nonlinear enhancements of mountain waves, hydraulic jump-like phenomena and wave re flection I resonance. In order to forecast breaking wave drag over large areas, the MWAVE algorithm was developed to apply the mountain wave equations to model soundings over high terrain.
机译:如果航空预报员要理解为什么飞行员抱怨在某些天气情况下山上的崎rough不平,他们应该了解山浪如何产生湍流。不幸的是,有关打破山浪的广泛研究几乎没有达到业务气象学。本文总结了相关的理论,以便预报员能够识别有利于打破山波的大气条件。该理论描述了山浪分析所需的两个主要参数。首先是局部的无量纲振幅数(反弗洛德数)。当此数字大于1时,波浪是非线性的,表示波浪破裂。第二个是波浪阻力,它估计可用于湍流的波浪能。这两个参数取决于稳定度和风的垂直分布,预报员可以根据大气测深和山高对其进行评估。一个新的术语“破波阻力”定义为湍流的波浪阻力,它是诊断飞机在山浪中的湍流的有用度量。当已知山高时,可以根据稳定性和风的垂直剖面来计算碎波阻力。某些大气条件有利于山波的两种非线性增强,水力跳跃现象和波反射I共振。为了预测大面积上的碎波阻力,开发了MWAVE算法,将山波方程应用于高地形上的测深模型。

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