Advanced Topics in Mathematical & Computational Biology - 2023 entry
MODULE TITLE | Advanced Topics in Mathematical & Computational Biology | CREDIT VALUE | 15 |
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MODULE CODE | MTHM009 | MODULE CONVENER | Dr James Rankin (Coordinator) |
DURATION: TERM | 1 | 2 | 3 |
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DURATION: WEEKS | 0 | 11 | 0 |
Number of Students Taking Module (anticipated) | 10 |
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This course will cover mathematical and computational approaches that are widely used in current research on a range of topics investigating dynamics in biology, including neuroscience. The dynamical phenomena covered in this course, such as bi-stability, oscillations and synchronisation occur in a wide range of biological systems. Mathematical approaches such as bifurcation and network analysis will be taught alongside their computational counterparts relying on the implementation of robust numerical methods. The module will be delivered through a combination of lectures and computer lab sessions.
This module is recommended for mathematical-biology track students.
Pre-requisites: MTH3039 or MTH3006
Co-requisites: NSCM005 or MTHM018
This module will build upon methods used to study dynamical systems from related 3rd year and M-level modules, including bifurcation and network analyses. These approaches will be taught alongside their computational counterparts for simulating dynamical systems models and performing numerical bifurcation analysis using continuation methods. Students will also gain skills in the biological interpretation and implications of results stemming from analysis of biological and biomedical models.
On successful completion of this module, you will be able to:
The syllabus will depend upon the module topic(s) offered and will be specified in detail by the lecturer(s) and agreed by the module coordinator for any particular year. Material in the syllabus will not significantly overlap with that covered in other modules offered at an equivalent level in the same year.
Scheduled Learning & Teaching Activities | 33 | Guided Independent Study | 117 | Placement / Study Abroad | 0 |
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Category | Hours of study time | Description |
Lectures | 22 | Lectures and example classes |
Guided independent study | 117 | Lecture & assessment preparation, wide reading |
Computer lab sessions | 11 | Lab sessions focusing on formative/summative assessments |
Form of Assessment | Size of Assessment (e.g. duration/length) | ILOs Assessed | Feedback Method |
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3-5 worksheets | 1 page each with 3-5 questions | 1-10 | In lab sessions |
Coursework | 100 | Written Exams | 0 | Practical Exams | 0 |
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Form of Assessment | % of Credit | Size of Assessment (e.g. duration/length) | ILOs Assessed | Feedback Method |
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2 course work reports (1 and 2) (choice one of 3 topics for each computational/programming focused assessment) | 100 | 4 questions per sheet | 1-10 | In lab sessions; on marked reports |
Original Form of Assessment | Form of Re-assessment | ILOs Re-assessed | Time Scale for Re-assessment |
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Coursework report 1 * | Coursework report 1 | All | August Ref/Def period |
Coursework report 2 * | Coursework report 2 | All | August Ref/Def period |
*Please refer to reassessment notes for details on deferral vs. Referral reassessment
Deferrals: Reassessment will be by coursework in the deferred element only. For deferred candidates, the module mark will be uncapped.
Referrals: Reassessment will be by a single piece of coursework worth 100% of the module only. As it is a referral, the mark will be capped at 50%.
information that you are expected to consult. Further guidance will be provided by the Module Convener
Reading list for this module:
CREDIT VALUE | 15 | ECTS VALUE | 7.5 |
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PRE-REQUISITE MODULES | MTH3039, MTH3006 |
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CO-REQUISITE MODULES | NSCM005, MTHM018 |
NQF LEVEL (FHEQ) | 7 | AVAILABLE AS DISTANCE LEARNING | No |
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ORIGIN DATE | Tuesday 10th July 2018 | LAST REVISION DATE | Thursday 26th January 2023 |
KEY WORDS SEARCH | Mathematical biology; mathematical neuroscience; computational biology; computational neuroscience; nonlinear dynamics; systems biology; population dynamics; mathematical modelling; linear algebra; differential equations. |
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Please note that all modules are subject to change, please get in touch if you have any questions about this module.