Durham University
Programme and Module Handbook
This is an archived handbook for a previous year. The current undergraduate and postgraduate handbooks can be viewed using the links above.

Postgraduate Handbook 2015-2016 (archived)

Module MATH40715: Macrobiomolecule Dynamics

Department: Mathematical Sciences

MATH40715: Macrobiomolecule Dynamics

TypeLevelCreditsAvailabilityModule CapLocation
Open 4 15 Not available in 2015/2016 None. Durham

Pre-requisites

  • <If other modules, please enter module code using 'Right Click, Insert module_code' or enter module title>

Corequisites

  • <If other modules, please enter module code using 'Right Click, Insert module_code' or enter module title>

Excluded Combinations

  • <If other modules, please enter module code using 'Right Click, Insert module_code' or enter module title>

Aims

  • To provide students with an overview of the cellular scaffolding from a biologist’s perspective, and a mathematical modelling of its dynamics.

Content

  • Introduction to the cytoskeleton dynamics.
  • Derivation of a thermodynamical model of the microtubule dynamics and analytical study of some solutions of a simplified version of the model.
  • Mechanical properties of the microtubules, and actin filaments and associated molecules.
  • Mechanical and thermodynamical properties of polymer chains like proteins or DNA.

Learning Outcomes

Subject-specific Knowledge
  • Students will have a mastery of a coherent body of knowledge of the cytoskeleton and a mastery of methods of mathematically modelling its dynamics.
Subject-specific Skills
  • They will be able to solve complex and specialised problems, draw conclusions and deploy abstract reasoning and mathematical intuition.
  • They will develop their mathematical self-sufficiency and be able to read and understand advanced mathematics independently, in subjects relevant for applications in Biology.
Key Skills
  • Problem solving.
  • Self-organisation, self-discipline and self-knowledge.
  • Ability to learn actively and reflectively and to develop intuition, the ability to tackle material which is given both unfamiliar and complex.

Modes of Teaching, Learning and Assessment and how these contribute to the learning outcomes of the module

  • Lectures will provide the means to give concise, focussed presentation of the relevant subject matter of the module. They will be supported by reference to suitable text books or research papers and where appropriate by the distribution of written material or through links on DUO (on-line learning resource).
  • Students will be asked to return 5 mathematical essays during the course. They will mostly consist in reading sections from a research papers or books and detail the calculations presented in them.
  • Two of the mathematical essays will be formative assessment and provide the means for the student to demonstrate their acquisition of subject knowledge and the development of their problem solving skills.
  • The remaining 3 mathematical essays will be part of the summative assessment.
  • Student performance will be also be assessed summatively at the end of the course through a 3000 word essay.

Teaching Methods and Learning Hours

ActivityNumberFrequencyDurationTotal HoursAttendance Monitored
Lectures 15 1 1 15
Self Study 135
Total 150

Summative Assessment

ComponentComponent WeightingElementLength/DurationElement WeightingResit Opportunity
Mathematical Essay 75% Essay 5 33% Y
Essay 5 33% Y
Essay 5 33% Y
General Essay 30% Essay 3000 100% Y

Formative Assessment

Two mathematical essays will be formative assessment and provide the means for the student to demonstrate their acquisition of subject knowledge and the development of their problem solving skills.


Students who do not attend monitored activities shown under Teaching Methods and Learning Hours, or who fail to complete the summative or formative assessment(s) specified above, may be subject to the Academic Progress procedures defined in the University's General Regulation V, and may be required to leave the University.