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Topics in gravity and turbidity current research.

机译:目前研究重力和浊度的话题。

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摘要

Gravity current flow and related phenomena are studied in this dissertation with the help of two-dimensional numerical simulation of full Navier-Stokes equations. First, we consider the effect of large density contrast on the motion of gravity current. We find that for larger density contrasts the dense front dissipates an increasing amount of energy, while the dynamics of the light front can be approximated by the energy conserving solution. Secondly, we examine the effects of a slope on the gravity current in classical lock-exchange flow. Simulations of full lock releases show that the flow goes through an initial, quasisteady phase that is characterized by a constant front velocity. This quasisteady front velocity persists up to a dimensionless time on the order of 10. The flow subsequently undergoes a transition to a second phase with a larger, unsteady front velocity. Conceptually simple models are proposed and provide good agreement with numerical simulations. Thirdly detailed numerical simulations were conducted of gravity currents released from a lock and propagating at the bottom of a linearly stratified ambient. The objective is to test the predictions of the recent theoretical analysis by Ungarish (2006)[1]. The functional dependence of the front velocity on S is found to agree with the theoretical results for weak stratification. Simulations for deeply submerged currents (small a) in strongly stratified ambients (S > 0.5) show that the front velocities deviate from the fastest predicted theoretical solution, but fall within the range of the slower solutions found by Ungarish[1]. Finally we discuss the formation of submarine channel levees by turbidity currents. Submarine channel levee shapes have been found to have both exponential and power law shapes. A simple model is suggested for describing levee shapes. Entrainment of ambient fluid in the turbidity current plays an important role in determining the shape of the levees. Two-dimensional full Navier-Stokes simulations are performed and found to be in good agreement with the model results.
机译:本文借助完整的Navier-Stokes方程的二维数值模拟研究了重力流及其相关现象。首先,我们考虑大密度对比度对重力电流运动的影响。我们发现,对于较大的密度对比,密集的前部会消耗越来越多的能量,而可以通过节能解决方案来近似光前部的动力学。其次,我们研究了斜率对经典锁交换流中重力流的影响。完全锁定释放的模拟显示,流量经过初始准稳态阶段,该阶段的特征是恒定的前端速度。该准稳态前沿速度持续到10左右的无量纲时间。随后,流体以较大的非稳态前沿速度经历到第二相的过渡。提出了概念上简单的模型,并与数值模拟提供了良好的一致性。第三,对从闸门释放并在线性分层环境底部传播的重力流进行了详细的数值模拟。目的是检验Ungarish(2006)[1]对最新理论分析的预测。发现前速度对S的函数依赖性与弱分层的理论结果一致。在强分层环境中(S> 0.5)的深水淹没电流(小a)的仿真表明,前速度偏离了最快的预测理论解,但落入了Ungarish [1]发现的较慢解的范围内。最后,我们讨论了由浊流形成的海底河道堤岸。已经发现海底河道堤坝形状具有指数和幂律形状。建议使用一个简单的模型来描述堤坝的形状。混浊流中夹带环境流体在确定堤坝的形状中起重要作用。进行了二维完整的Navier-Stokes模拟,发现与模型结果非常吻合。

著录项

  • 作者

    Birman, Vineet.;

  • 作者单位

    University of California, Santa Barbara.;

  • 授予单位 University of California, Santa Barbara.;
  • 学科 Geophysics.; Engineering Mechanical.
  • 学位 Ph.D.
  • 年度 2007
  • 页码 145 p.
  • 总页数 145
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 地球物理学;机械、仪表工业;
  • 关键词

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