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Boiling and natural convection in a fluid-saturated porous medium.

机译:在流体饱和的多孔介质中沸腾和自然对流。

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摘要

Boiling and natural convection processes in a fluid-saturated porous medium are investigated. The purpose of the investigation is to provide a theoretical basis to previous experimental studies. The porous medium is heated from below or volumetrically, and cooled from above. The thermodynamic structure consists of a two-phase region at the bottom, and a liquid region at the top. Analytical and numerical methods are used to solve the equations in the two regions. The parameters in the equations are: Rayleigh number (R), bottom heat flux ({dollar}Qsb{lcub}b{rcub}{dollar}), volumetric heating rate ({dollar}Qsb{lcub}i{rcub}{dollar}) and aspect ratio of the porous bed (AR).; A linear stability analysis is carried out for a horizontally unbounded porous layer heated from below. It is found that the critical Rayleigh number for onset of convection is lowered by the presence of a two-phase region. The convective instability is produced by buoyancy as well as phase change effects. The flow field at marginal stability indicates that the liquid region streamlines penetrate the two-phase region. In the limit as R {dollar}rightarrow{dollar} O, a two layer structure (liquid overlying two-phase) with a liquid-dominated two-phase region is unconditionally stable. However, a two layer structure with a vapor-dominated two-phase region is stable only below a critical permeability value. The analysis is extended to a finite 3-D porous box, and preferred convective modes are obtained. The various heat transfer regimes for bottom heated beds are also discussed.; A numerical study is carried out in a rectangular porous bed. A novel numerical scheme which uses finite differences on a deformable grid is devised and implemented. A parametric study is carried out for bottom heated beds in the R {dollar}-{dollar} {dollar}Qsb{lcub}b{rcub}{dollar} space. Three solutions regimes are observed: conduction dominated at low R, convection dominated at higher R, and oscillatory convection at high R. In the convection dominated regime, transitions to multiple cell patterns are possible as {dollar}Qsb{lcub}b{rcub}{dollar} is increased. Oscillatory convection is triggered by asymmetric disturbances in the solution. The oscillations are characterized by periodic transitions between cell patterns. The solutions at large {dollar}Qsb{lcub}b{rcub}{dollar} show a dependence on the initial conditions. The qualitative flow patterns and heat transfer correlations are in excellent agreement with experiments. Similar solutions are observed for volumetrically heated porous beds.
机译:研究了流体饱和多孔介质中的沸腾和自然对流过程。研究的目的是为以前的实验研究提供理论基础。从下方或按体积加热多孔介质,并从上方冷却。热力学结构由底部的两相区域和顶部的液体区域组成。分析和数值方法用于求解两个区域中的方程。等式中的参数为:瑞利数(R),底部热通量({Qsb {lcub} b {rcub} {dollar}),体积加热速率({dollar} Qsb {lcub} i {rcub} {dollar) })和多孔床(AR)的长宽比。对从下方加热的水平无边界多孔层进行线性稳定性分析。已经发现,由于存在两相区域,降低了对流开始的临界瑞利数。对流不稳定性是由浮力以及相变效应产生的。处于边际稳定性的流场表明液体区域流线穿透了两相区域。在R =(R)的极限中,具有以液体为主的两相区域的两层结构(液体覆盖两相)是无条件稳定的。然而,具有蒸汽主导的两相区域的两层结构仅在临界渗透率值以下才是稳定的。将分析扩展到有限的3-D多孔盒中,并获得了首选的对流模式。还讨论了底部加热床的各种传热方式。在矩形多孔床中进行了数值研究。设计并实现了一种在可变形网格上使用有限差分的新型数值方案。对R {dollar}-{dollar} {dollar} Qsb {lcub} b {rcub} {dollar}空间中的底部加热床进行了参数研究。观察到三种解决方案:低R时传导占主导地位,高R时对流传导主导,高R时振荡对流传导。在对流占主导地位的情形下,由于{dols} Qsb {lcub} b {rcub} {dollar}增加。振荡对流是由溶液中的非对称扰动引起的。振荡的特征在于单元模式之间的周期性过渡。 {s} {sq} {lcub} b {rcub} {dollar}的解表明对初始条件的依赖性。定性的流型和传热相关性与实验非常吻合。对于体积加热的多孔床观察到类似的解决方案。

著录项

  • 作者

    Ramesh, Palghat Srinivas.;

  • 作者单位

    Cornell University.;

  • 授予单位 Cornell University.;
  • 学科 Engineering Heat and Thermodynamics.
  • 学位 Ph.D.
  • 年度 1988
  • 页码 150 p.
  • 总页数 150
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 能源与动力工程;
  • 关键词

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