Year: 2008
Type: dissertation
Abstract: Mzcrotubules are hollow cylindrical protein structures found in all eukaryotic cells, and essential in several cellular processes, including cell motility, cell division, vesicle traffick- ing and maintenance of cell shape.The building block of microtubtles, tubulin, is one of the proven targets for anticancer drugs.A microtubule exhibits a remarkable prop- erty, termed dynam,i.ci,nstabi,Ii.ty, in which it is able to switch stochastically between two distinct states.In one state, the microtubule grows while in the other, it shrinks.The balance between the growing and shrinking states is crucial for the normal functioning of the cell.One of the interesting questions that cell biologists have pondered over the years is: what is the biological function of dynamic instability?While some great strides have been made in answering this question, the details of the precise nature of the mechanism of dynamic instability in relation to their roles are not well understood.In this thesis some biologically pìausible mathematical modeìs for microtubule dynamics 'in ui,tro are developed.Two of the models are developed with the exclusion of dynamic insiability while the others are with its inclusion.Aiso considered are two different modes of nu- cleation of microtubules: saturating and non-saturating mode.The models are analyzed and numerical simulations conducted, with an aim of mathematically assessing the role of dynamic instability in the integral microtubule dynamics i,n ui,tro.Results indicate that dynamic instability induces the formation of microtubules from the tubuÌin subunits, and that dynamic instability depends on the GTP-tubulin concentration.
Source: Mspace (University of Manitoba)
Author: Simon Muriithi. Karuku
Language: English
Subfield: Cell Biology
Domain: Life Sciences
Open Access status: green
OpenAlex ID: W2612919685