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Frequency shift of acoustic gravity waves in a stratified, isothermal, turbulent atmosphere

机译:分层等温湍流环境中声重力波的频移

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We study the modification of the frequency of small amplitude acoustic gravity waves which propagate in an isothermal turbulent atmosphere that is stratified by a homogeneous gravitational field. Using a Green's function method, the dispersion relation for the frequency of the waves is formulated as an integral eigenvalue equation and it is solved by perturbation techniques. We draw the following main conclusions: (a) for an arbitrary turbulent correlation spectrum the dispersion relation has a root with a negative imaginary part in the unphysical Riemann sheet of the dispersion function, leading to wave attenuation, much in the same way as it happens for Landau damping; (b) the real part of this root differs from the frequency of an acoustic gravity wave propagating in a nonturbulent medium and, for all forms of the turbulent correlation spectrum, the absolute value of this difference increases if gravity increases; (c) for a Gaussian turbulent correlation spectrum, this difference is always positive; (d) conversely if this frequency difference is known from observations, the auto-correlation function of the temperature fluctuations can be calculated through a simple inversion formula.
机译:我们研究了在均质重力场分层的等温湍流大气中传播的小振幅声重力波的频率变化。使用格林函数方法,将波频率的色散关系公式化为积分特征值方程,并通过微扰技术对其进行求解。我们得出以下主要结论:(a)对于任意湍流相关谱,色散关系在色散函数的非物理黎曼片中具有负虚部的根,从而导致波衰减,其发生方式与发生时相同。用于兰道阻尼; (b)该根的实部与在非湍流介质中传播的声重力波的频率不同,并且对于所有形式的湍流相关谱,如果重力增加,该差的绝对值就会增加; (c)对于高斯湍流相关谱,该差异始终为正; (d)相反,如果从观察中得知该频率差,则可以通过一个简单的反演公式来计算温度波动的自相关函数。

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