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Stewart Fishwick
https://le.ac.uk/people/stewart-fishwick
The academic profile of Professor Stewart Fishwick, Professor in Geophysics & Head of School at University of Leicester
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FAST-Home Study
https://le.ac.uk/timms/collaborations/fast-home-study
Facilitating safe transition to home for preterm infants - a retrospective observational study (The FAST-Home Study)
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Consumer Behaviour
https://le.ac.uk/modules/2024/mn7548
Module code: MN7548 Module Outline Marketing practice and theory is underpinned by in-depth knowledge of the purchasing and consumption behaviour of customers.
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Dissertation
https://le.ac.uk/modules/2024/md7526
Module code: MD7526 This module is designed to guide you through planning, conducting and writing a dissertation project.
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Dissertation
https://le.ac.uk/modules/2024/md7257
Module code: MD7257 This module is designed to guide you through planning, conducting and writing a dissertation project.
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Methods in Physical Chemistry 1
https://le.ac.uk/modules/2024/ch7005
Module code: CH7005 In this module, you'll look at planet Earth as a single physical system - the net result of interacting chemical, physical, biological and dynamical processes involving the geosphere, atmosphere, hydrosphere and biosphere.
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Extended Essay
https://le.ac.uk/modules/2024/ml3176
Module code: ML3176 This module offers you the opportunity to research a topic of your choice - after approval by the relevant Section Coordinator - and to produce an extended piece of work based on your study.
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Leading the self: Leadership 1
https://le.ac.uk/modules/2026/mw1013
Module code: MW1013 This module introduces you to the key concepts of leadership in healthcare, and will encourage you to reflect on the skills, knowledge and behaviours you need to develop during the four years of the programme to become a future leader of the midwifery...
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Politics Dissertation
https://le.ac.uk/modules/2026/pl3094-pl3095
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Computational Partial Differential Equations with Finite Elements
https://le.ac.uk/modules/2026/ma4011
Module code:MA4011 The mathematical models arising from countless physical and natural phenomena as well as social sciences such as economics and finance are based on Partial Differential Equations (PDEs).