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The Developing Practitioner
https://le.ac.uk/modules/2026/ra2006
Module code: RA2006 This module will build on year one module and explore the role of you as an individual and your impact on others.
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Theory of Radiographic Practice
https://le.ac.uk/modules/2026/ra1002
Module code: RA1002 This module forms the basis of radiographic practice including theory of radiographic exposure factors and how these are used and manipulated to produce high quality diagnostic imaging.
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Mathematical Modelling
https://le.ac.uk/modules/2026/ma7080
Module code: MA7080 This module will outline the basic concepts and instruments of mathematical modelling and explain existing models for real world phenomena.
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Patient Advisory Group
https://le.ac.uk/perform/patient-advisory-group
Interested in getting involved? If you would like to find out more about getting involved in our research, please contact our PPIE lead, Tracy Ibbotson at tracy.ibbotson@glasgow.ac.uk.
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Sarina Wakefield
https://le.ac.uk/people/sarina-wakefield
The academic profile of Dr Sarina Wakefield, Lecturer School of Museum Studies at University of Leicester
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Marco Volpe
https://le.ac.uk/people/marco-volpe
The academic profile of Dr Marco Volpe, Lecturer at University of Leicester
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Human Biology and Behaviour
https://le.ac.uk/modules/2026/bs0013
Module code: BS0013 Psychology is a broad discipline which comprises a number of professional and scientific fields.
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Engineering Mathematics with programming 1
https://le.ac.uk/modules/2026/eg1016
Module code: EG1016 Mathematics is the most powerful and important tool of a professional engineer.
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Computational Partial Differential Equations with Finite Elements
https://le.ac.uk/modules/2025/ma3013
Module code: MA3013 This module is centred on the applications of mathematical principles to answer classical physical questions, with a focus on the analysis of partial differential equations.
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Computational Partial Differential Equations with Finite Elements
https://le.ac.uk/modules/2026/ma3013
Module code: MA3013 This module is centred on the applications of mathematical principles to answer classical physical questions, with a focus on the analysis of partial differential equations.