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On the transient settling of spheres and the stability of viscously heated viscoelastic flows.

机译:关于球体的瞬态沉降和粘性加热的粘弹性流的稳定性。

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摘要

This thesis is composed of three separate projects in the field of Non-Newtonian fluid mechanics.;The first project consists of an experimental investigation of the motion of a sphere accelerating from rest along the centerline of a cylindrical tube filled with a polyisobutylene Boger fluid. Deborah numbers in the range ;In the second project, a reciprocal theorem is used to predict the steady three-dimensional creeping motion of a sphere sedimenting near a single vertical plane wall. Weak Non-Newtonian effects up to second order in Deborah number are calculated as are inertial effects up to first order in Reynolds number. At low Deborah numbers, the theoretical calculations indicate that fluid elasticity results in a migration of the sphere away from the wall and a drag decrease greater than that predicted in the unbounded case. Shear thinning in the fluid viscosity tends to cause the sphere to rotate more slowly, which may lead to "anomalous" rotation at higher Deborah numbers. Inertial effects, on the other hand, cause no modification to the rotation speed, but do produce a drift velocity away from the wall. In addition, illustrative experiments are performed with spheres sedimenting through a polyacrylamide solution in a sufficiently large tank to focus on the interaction with a single vertical boundary.;The third and final project provides an investigation of the linear stability of creeping plane Couette and Poiseuille flow with viscous heating for a non-isothermal formulation of the FENE-P constitutive model. Viscous heating is observed to have a destabilizing tendency at long to moderate disturbance wavelengths, and a stabilizing effect at short wavelengths, but no instabilities are found in the inertialess flow limit.
机译:本论文由非牛顿流体力学领域的三个独立项目组成。第一个项目是对球体从静止状态沿填充有聚异丁烯Boger流体的圆柱管中心线加速运动的实验研究。 Deborah数在该范围内;在第二个项目中,使用一个倒数定理来预测沉积在单个垂直平面壁附近的球体的稳定三维蠕变运动。可以计算出Deborah数至二阶的弱非牛顿效应,以及计算雷诺数至一阶的惯性效应。在低Deborah数下,理论计算表明,流体弹性导致球体从壁上迁移出来,并且阻力减小的幅度大于无边界情况下的预测值。流体粘度的剪切变稀趋于使球体旋转得更慢,这可能导致在高Deborah数下“异常”旋转。另一方面,惯性效应不会改变转速,但会产生远离壁的漂移速度。此外,还进行了具有说明性的实验,球体通过聚丙烯酰胺溶液沉淀在足够大的水箱中,以专注于与单个垂直边界的相互作用。第三项也是最后一项研究,提供了对蠕变平面库埃特和泊瓦流动的线性稳定性的研究。用于非等温FENE-P本构模型的粘性加热。观察到粘性加热在长至中度的干扰波长下具有去稳定化的趋势,而在短波长下具有去稳定化的作用,但是在无惯性流量极限中未发现不稳定性。

著录项

  • 作者

    Becker, Leif Eric.;

  • 作者单位

    Harvard University.;

  • 授予单位 Harvard University.;
  • 学科 Chemical engineering.;Mechanical engineering.;Plasma physics.
  • 学位 Ph.D.
  • 年度 1998
  • 页码 141 p.
  • 总页数 141
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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