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Permanent link (DOI): https://doi.org/10.7939/R3H98N

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Modeling the mechanics of soft particles using nonlinear membrane theory Open Access

Descriptions

Other title
Subject/Keyword
adhesion
electrostatic interaction
contact mechanics
large deformation
continuum model
incompressible fluid
nonlinear membrane
Type of item
Thesis
Degree grantor
University of Alberta
Author or creator
Sohail, Touqeer
Supervisor and department
Tang, Tian (Mechanical Engineering, U of A)
Nadler, Ben (Mechanical Engineering, University of Victoria)
Examining committee member and department
Raboud, Don (Mechanical Engineering, U of A)
Schiavone, Peter (Mechanical Engineering, U of A)
Adeeb, Samer (Civil and Environmental Engineering, U of A)
Jiang, Liying (University of Western Ontario)
Department
Department of Mechanical Engineering
Specialization

Date accepted
2013-05-17T15:07:46Z
Graduation date
2013-11
Degree
Doctor of Philosophy
Degree level
Doctoral
Abstract
Recently there has been great research interest in small soft particles because of their significance in both biology and industry. The term ‘particle’ here is defined as a deformable object with size in the range of nano- to micrometers. Many experimental efforts have been spent on investigating the behavior of these particles and theoretical models have been proposed to describe the mechanics of these particles under different loading conditions. Due to the complex nature of these particles, these mechanics models are all accompanied by various assumptions, one of the common simplifications being the neglect of large deformation. The objective of this study was to use nonlinear continuum based membrane theory in describing the mechanical behavior of soft particles under several loading conditions relevant to practice. In all cases studied, the particle was assumed to be spherical in the unstressed state and filled with incompressible fluid. The surface of the particle was considered to be homogenous, isotropic, of hyperelastic material and can sustain large nonlinear deformation. The particle was subjected to four different loading conditions: (1) symmetric poking by two identical conical indenters; (2) asymmetric poking by a conical indenter and a flat indenter; (3) micropipette aspiration; and (4) electrostatic attraction to a charged substrate. Under each condition, the deformation of the particle, its stress state and formation of contact were determined. Possible coupling between external loading and deformation was addressed. The theoretical results were compared with experimental results involving the mechanical response of soft particles such as cells. The model developed in this dissertation is capable of characterizing certain phenomena observed in experiments. The proposed model investigates the large deformation in soft particles from a continuum perspective. The model will be useful in understanding the mechanical properties of particles such as cells, vesicle and microcapsules that have an immense importance in life and industrial applications.
Language
English
DOI
doi:10.7939/R3H98N
Rights
Permission is hereby granted to the University of Alberta Libraries to reproduce single copies of this thesis and to lend or sell such copies for private, scholarly or scientific research purposes only. Where the thesis is converted to, or otherwise made available in digital form, the University of Alberta will advise potential users of the thesis of these terms. The author reserves all other publication and other rights in association with the copyright in the thesis and, except as herein before provided, neither the thesis nor any substantial portion thereof may be printed or otherwise reproduced in any material form whatsoever without the author's prior written permission.
Citation for previous publication
Touqeer Sohail and Ben Nadler,"On the contact of an inflated spherical membrane-fluid structure with a rigid conical indenter" Acta Mech., Vol. 218, pp 225-235, 2011Touqeer Sohail, Tian Tang and Ben Nadler, “Micropipette aspiration of an inflated fluid-filled spherical membrane”, Z. Angew. Math. Phys. Vol. 63, Issue 64, pp 737-757, 2012

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