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The Entrainment Rate for Buoyant Plumes in a Crossflow

机译:错流中浮羽的夹带率

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We consider large-eddy simulations (LES) of buoyant plumes from a circular source with initial buoyancy flux Frj released into a stratified environment with constant buoyancy frequency N and a uniform crossflow with velocity U. We make a systematic comparison of the LES results with the mathematical theory of plumes in a crossflow. We pay particular attention to the limits U 1 and U 1, where U = U/(F_oN(1/4), for which analytical results are possible. For U 1, the LES results show good agreement with the well-known two-thirds law for the rise in height of the plume. Sufficiently far above the source, the centreline vertical velocity of the LES plumes is consistent with the analytical tau(-1/3) and tau(-1/2) scalings for respectively U 1and U 1. In the general case, where the entrainment is assumed to be the sum of the contributions from the horizontal and vertical velocity components, we find that the discrepancy between the LES data and numerical solutions of the plume equations is largest for U = 0(1). We propose a modified additive entrainment assumption in which the contributions from the horizontal and vertical velocity components are not equally weighted. We test this against observations of the plume generated by the Buncefield fire in the U.K. in December 2005 and find that the results compare favourably. We also show that the oscillations of the plume as it settles down to its final rise height may be attenuated by the radiation of gravity waves. For U 1 the oscillations decay rapidly due to the transport of energy away from the plume by gravity waves. For U approx.> 1 the gravity waves travel in the same direction and at the same speed as the flow. In this case, the oscillations of the plume do not decay greatly byradiation of gravity waves.
机译:我们考虑来自圆形源的浮羽的大涡模拟(LES),初始浮力通量Frj释放到分层环境中,浮力频率为N,速度为U,流场均匀。我们将LES结果与横流中羽流的数学理论。我们特别注意极限U 1和U 1,其中U = U /(F_oN(1/4),可能的分析结果;对于U 1,LES结果与LES羽的中心线垂直速度足够远,远高于源,LES羽的中心线垂直速度与分析tau(-1/3)和tau(-1/2)一致)分别对U 1和U 1进行缩放。在一般情况下,假设夹带是水平和垂直速度分量贡献的总和,我们发现LES数据与数值解之间存在差异当U = 0(1)时,羽状方程组的最大,我们提出了一个修正的附加夹带假设,其中对水平和垂直速度分量的贡献没有进行均等加权,这是根据Buncefield火产生的羽状观测结果进行测试的在2005年12月在英国发现结果是有利的。我们还表明,羽流在沉降到其最终上升高度时的振荡可能会因重力波的辐射而衰减。对于U 1,由于重力波将能量从羽流中带走,振荡迅速衰减。当U大约> 1时,重力波以与流动相同的方向和速度传播。在这种情况下,羽流的振动不会因重力波的辐射而大大衰减。

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