Mathematical modelling and analysis of aspects of bacterial motility.

<p>The motile behaviour of bacteria underlies many important aspects of their actions, including pathogenicity, foraging efficiency, and ability to form biofilms. In this thesis, we apply mathematical modelling and analysis to various aspects of the planktonic motility of flagellated bacteria,...

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Main Authors: Rosser, G, Gabriel Rosser
Other Authors: Maini, P
Format: Thesis
Language:English
Published: 2012
Subjects:
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author Rosser, G
Gabriel Rosser
author2 Maini, P
author_facet Maini, P
Rosser, G
Gabriel Rosser
author_sort Rosser, G
collection OXFORD
description <p>The motile behaviour of bacteria underlies many important aspects of their actions, including pathogenicity, foraging efficiency, and ability to form biofilms. In this thesis, we apply mathematical modelling and analysis to various aspects of the planktonic motility of flagellated bacteria, guided by experimental observations. We use data obtained by tracking free-swimming <em>Rhodobacter sphaeroides</em> under a microscope, taking advantage of the availability of a large dataset acquired using a recently developed, high-throughput protocol. A novel analysis method using a hidden Markov model for the identification of reorientation phases in the tracks is described. This is assessed and compared with an established method using a computational simulation study, which shows that the new method has a reduced error rate and less systematic bias. We proceed to apply the novel analysis method to experimental tracks, demonstrating that we are able to successfully identify reorientations and record the angle changes of each reorientation phase. The analysis pipeline developed here is an important proof of concept, demonstrating a rapid and cost-effective protocol for the investigation of myriad aspects of the motility of microorganisms. In addition, we use mathematical modelling and computational simulations to investigate the effect that the microscope sampling rate has on the observed tracking data. This is an important, but often overlooked aspect of experimental design, which affects the observed data in a complex manner. Finally, we examine the role of rotational diffusion in bacterial motility, testing various models against the analysed data. This provides strong evidence that <em>R. sphaeroides</em> undergoes some form of active reorientation, in contrast to the mainstream belief that the process is passive.</p>
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spelling oxford-uuid:1af98367-aa2f-4af3-9344-8c361311b5532024-12-01T16:02:39ZMathematical modelling and analysis of aspects of bacterial motility.Thesishttp://purl.org/coar/resource_type/c_db06uuid:1af98367-aa2f-4af3-9344-8c361311b553BiophysicsProbability theory and stochastic processesMathematicsStochastic processesLife SciencesMicroscopyBiology and other natural sciences (mathematics)Mathematical biologyEnglishOxford University Research Archive - Valet2012Rosser, GGabriel RosserMaini, PBaker, RFletcher, ALeake, M<p>The motile behaviour of bacteria underlies many important aspects of their actions, including pathogenicity, foraging efficiency, and ability to form biofilms. In this thesis, we apply mathematical modelling and analysis to various aspects of the planktonic motility of flagellated bacteria, guided by experimental observations. We use data obtained by tracking free-swimming <em>Rhodobacter sphaeroides</em> under a microscope, taking advantage of the availability of a large dataset acquired using a recently developed, high-throughput protocol. A novel analysis method using a hidden Markov model for the identification of reorientation phases in the tracks is described. This is assessed and compared with an established method using a computational simulation study, which shows that the new method has a reduced error rate and less systematic bias. We proceed to apply the novel analysis method to experimental tracks, demonstrating that we are able to successfully identify reorientations and record the angle changes of each reorientation phase. The analysis pipeline developed here is an important proof of concept, demonstrating a rapid and cost-effective protocol for the investigation of myriad aspects of the motility of microorganisms. In addition, we use mathematical modelling and computational simulations to investigate the effect that the microscope sampling rate has on the observed tracking data. This is an important, but often overlooked aspect of experimental design, which affects the observed data in a complex manner. Finally, we examine the role of rotational diffusion in bacterial motility, testing various models against the analysed data. This provides strong evidence that <em>R. sphaeroides</em> undergoes some form of active reorientation, in contrast to the mainstream belief that the process is passive.</p>
spellingShingle Biophysics
Probability theory and stochastic processes
Mathematics
Stochastic processes
Life Sciences
Microscopy
Biology and other natural sciences (mathematics)
Mathematical biology
Rosser, G
Gabriel Rosser
Mathematical modelling and analysis of aspects of bacterial motility.
title Mathematical modelling and analysis of aspects of bacterial motility.
title_full Mathematical modelling and analysis of aspects of bacterial motility.
title_fullStr Mathematical modelling and analysis of aspects of bacterial motility.
title_full_unstemmed Mathematical modelling and analysis of aspects of bacterial motility.
title_short Mathematical modelling and analysis of aspects of bacterial motility.
title_sort mathematical modelling and analysis of aspects of bacterial motility
topic Biophysics
Probability theory and stochastic processes
Mathematics
Stochastic processes
Life Sciences
Microscopy
Biology and other natural sciences (mathematics)
Mathematical biology
work_keys_str_mv AT rosserg mathematicalmodellingandanalysisofaspectsofbacterialmotility
AT gabrielrosser mathematicalmodellingandanalysisofaspectsofbacterialmotility