About this Digital Document
Living cells respond to the outside physical environment by changing their geometry and location. It is crucial to understand the mechanism of cellular activities, such as cellular movement and utilize cellular properties, such as cellular viscoelasticity by both experimental and computational means. A computational model is developed as a tensegrity structure, which not only consists of the cytoskeleton, but also models the cellular nucleus and lamellipodia. This model is based on the use of the isolated components consisting of a set of continuous compression components and a set of continuous tension components. To investigate the influence of surface topography on cellular movement, some representative cases were designed and simulated. By defining strain energy as a main criterion to estimate the stability of a cell at various locations, the results show that cells have a tendency to move towards and stay on the side wall, and they also have a tendency to leave the concave corner. The simulation results are in agreement with the experimental evidence. In addition, a computational approach to simulate cellular viscoelasticity was also developed. By defining the parameters of the Prony series and based on the 30-members tensegrity structure, this cellular model shows a very similar viscoelastic behavior compared with the experimental data. Thus, the proposed model and approach is a valuable tool for understanding the mechanics of cells.
Full Title
A Computational Model of Cell Movement on Surface with Concave Corner Architecture and Viscoelastic Effects
Member of
Contributor(s)
Creator: Peng, Kaiyuan
Thesis advisor: Voloshin, Arkady
Publisher
Lehigh University
Date Issued
2016-05
Language
English
Type
Genre
Form
electronic documents
Department name
Mechanical Engineering
Digital Format
electronic documents
Media type
Creator role
Graduate Student
Identifier
969936393
https://asa.lib.lehigh.edu/Record/10759885
Subject (LCSH)
Keywords
Peng, . K. (2016). A Computational Model of Cell Movement on Surface with Concave Corner Architecture and Viscoelastic Effects (1–). https://preserve.lehigh.edu/lehigh-scholarship/graduate-publications-theses-dissertations/theses-dissertations/computational-1
Peng, Kaiyuan. 2016. “A Computational Model of Cell Movement on Surface With Concave Corner Architecture and Viscoelastic Effects”. https://preserve.lehigh.edu/lehigh-scholarship/graduate-publications-theses-dissertations/theses-dissertations/computational-1.
Peng, Kaiyuan. A Computational Model of Cell Movement on Surface With Concave Corner Architecture and Viscoelastic Effects. May 2016, https://preserve.lehigh.edu/lehigh-scholarship/graduate-publications-theses-dissertations/theses-dissertations/computational-1.