A Study on the Flow Fields for Fluids Under Time-Dependent Pressure in a Capillary Tube

碩士 === 中原大學 === 機械工程研究所 === 89 === The main objective of this study is to simulate the dynamics of a droplet of incompressible non-Newtonian fluids from a vertical capillary tube or an orifice into an ambient gas. The study simulates an axisymmetric drop with a free surface in suddenly applied time-...

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Main Authors: I-Chi Lin, 林逸啟
Other Authors: Cheng-Hsing Hsu
Format: Others
Language:zh-TW
Published: 2001
Online Access:http://ndltd.ncl.edu.tw/handle/89640045636859236622
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spelling ndltd-TW-089CYCU54890372016-07-06T04:10:06Z http://ndltd.ncl.edu.tw/handle/89640045636859236622 A Study on the Flow Fields for Fluids Under Time-Dependent Pressure in a Capillary Tube 滴管在不同壓力函數下之流場分析 I-Chi Lin 林逸啟 碩士 中原大學 機械工程研究所 89 The main objective of this study is to simulate the dynamics of a droplet of incompressible non-Newtonian fluids from a vertical capillary tube or an orifice into an ambient gas. The study simulates an axisymmetric drop with a free surface in suddenly applied time-dependent pressure gradients. The droplet is initially at rest, then a time-dependent pressure gradient is suddenly imposed on the fluid. The momentum equations are solved numerically by using Semi-Implicit Finite-Difference Method, Fractional Volume of Fluid Method and Fractional Area/Volume Obstacle Representation Method. To speed up the convergence of numerical iterations, we use Successive Over-Relaxation Method. Numerical solutions show that the evolution of free surface gives a comprehensive image to the capillary tube dynamics. It also shows the developing velocity and pressure profiles under different kinds of pressure gradients. The study also considers further the relation between volume of fluid and time to provide references to the flow control system of the micropipette. Keywords: Free Surface, Droplet, Finite-Difference Method, Fractional Volume Fluid Method. Cheng-Hsing Hsu 許政行 2001 學位論文 ; thesis 68 zh-TW
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description 碩士 === 中原大學 === 機械工程研究所 === 89 === The main objective of this study is to simulate the dynamics of a droplet of incompressible non-Newtonian fluids from a vertical capillary tube or an orifice into an ambient gas. The study simulates an axisymmetric drop with a free surface in suddenly applied time-dependent pressure gradients. The droplet is initially at rest, then a time-dependent pressure gradient is suddenly imposed on the fluid. The momentum equations are solved numerically by using Semi-Implicit Finite-Difference Method, Fractional Volume of Fluid Method and Fractional Area/Volume Obstacle Representation Method. To speed up the convergence of numerical iterations, we use Successive Over-Relaxation Method. Numerical solutions show that the evolution of free surface gives a comprehensive image to the capillary tube dynamics. It also shows the developing velocity and pressure profiles under different kinds of pressure gradients. The study also considers further the relation between volume of fluid and time to provide references to the flow control system of the micropipette. Keywords: Free Surface, Droplet, Finite-Difference Method, Fractional Volume Fluid Method.
author2 Cheng-Hsing Hsu
author_facet Cheng-Hsing Hsu
I-Chi Lin
林逸啟
author I-Chi Lin
林逸啟
spellingShingle I-Chi Lin
林逸啟
A Study on the Flow Fields for Fluids Under Time-Dependent Pressure in a Capillary Tube
author_sort I-Chi Lin
title A Study on the Flow Fields for Fluids Under Time-Dependent Pressure in a Capillary Tube
title_short A Study on the Flow Fields for Fluids Under Time-Dependent Pressure in a Capillary Tube
title_full A Study on the Flow Fields for Fluids Under Time-Dependent Pressure in a Capillary Tube
title_fullStr A Study on the Flow Fields for Fluids Under Time-Dependent Pressure in a Capillary Tube
title_full_unstemmed A Study on the Flow Fields for Fluids Under Time-Dependent Pressure in a Capillary Tube
title_sort study on the flow fields for fluids under time-dependent pressure in a capillary tube
publishDate 2001
url http://ndltd.ncl.edu.tw/handle/89640045636859236622
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