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Master thesis_Hui Yang.pdf (2.01 MB)
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Numerical Study on Droplet Formation and Cell Encapsulation Process in a Micro T-junction via Lattice Boltzmann Method
Author Info
Yang, Hui
Permalink:
http://rave.ohiolink.edu/etdc/view?acc_num=osu1364836983
Abstract Details
Year and Degree
2013, Master of Science, Ohio State University, Chemical and Biomolecular Engineering.
Abstract
Liquid droplets are widely used as reaction media for the chemical manipulation of cells. The droplet formation and cell encapsulation process involves multiphase flows along with coupled cell membrane-fluid mechanics. In this study, the droplet formation behavior in a T-shaped micro-fluidic device is simulated using two- and three-dimensional lattice Boltzmann method (LBM). With the adoption of pseudo potential model, the LBM can accomplish the accurate tracking of the liquid-liquid or liquid-gas interface automatically. The two-dimensional simulation results agree favorably with experimental results in the aspects of droplet length and the droplet shapes before and after the breakup. For the two-dimensional cell model, the effects of the two important dimensionless parameters, the shear rate and the reduced ratio of bending to elasticity moduli, are investigated systematically. The deformation of the cell in the process of cell encapsulation is found to have close relation with the local flow flied. Surprisingly, it is found that, the cell is still experiencing the force from the surrounding fluid even when the steady transportation of the cell has started after it has been capsulated in a droplet. In the three-dimensional simulations, three regimes of droplet formation are clearly identified as the capillary number increases from 0.002 to 0.056. The previously known four stages of squeezing regime are reproduced. It is noted that the third stage does not exist when the flow moves to the dripping regime. For the jetting regime, the final state of co-flowing will be established after the initial flow transient. It is found that the droplet in the squeezing regime looks like a plug with two semi-spherical cap-like ends, while the droplets in the dripping and jetting regimes resemble a bullet. This difference is discussed based on the relative strength of the shear stress in the flow. A new indicator of the strength of the build-up pressure is proposed. This indicator keeps decreasing from squeezing regime, dripping regime to jetting regime, implying that the build-up pressure plays a less important role as the regime changes from squeezing to jetting. A three-dimensional cell model is developed based on previous studies. In this new model, the factors of in-plane tension, bending stiffness on the surface, and the total volume constraint of the cell are considered. In the simulation of cell encapsulation, the three-dimensional rotation of the cell, including the tank-treading motion of the cell surface, are observed. The movement as well as the deformation of the cell is found to have close relation with the local flow flied.
Committee
Liang-Shih Fan, Dr. (Advisor)
Shang-Tian Yang, Dr. (Committee Member)
Pages
94 p.
Subject Headings
Chemical Engineering
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Citations
Yang, H. (2013).
Numerical Study on Droplet Formation and Cell Encapsulation Process in a Micro T-junction via Lattice Boltzmann Method
[Master's thesis, Ohio State University]. OhioLINK Electronic Theses and Dissertations Center. http://rave.ohiolink.edu/etdc/view?acc_num=osu1364836983
APA Style (7th edition)
Yang, Hui.
Numerical Study on Droplet Formation and Cell Encapsulation Process in a Micro T-junction via Lattice Boltzmann Method.
2013. Ohio State University, Master's thesis.
OhioLINK Electronic Theses and Dissertations Center
, http://rave.ohiolink.edu/etdc/view?acc_num=osu1364836983.
MLA Style (8th edition)
Yang, Hui. "Numerical Study on Droplet Formation and Cell Encapsulation Process in a Micro T-junction via Lattice Boltzmann Method." Master's thesis, Ohio State University, 2013. http://rave.ohiolink.edu/etdc/view?acc_num=osu1364836983
Chicago Manual of Style (17th edition)
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Document number:
osu1364836983
Download Count:
889
Copyright Info
© 2013, all rights reserved.
This open access ETD is published by The Ohio State University and OhioLINK.