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The Artist in Medieval England
https://le.ac.uk/modules/2024/ha2020
Module code: HA2020 This optional module investigates the identity, status and working methods of the artist in medieval England. The period covered will extend from the early Anglo-Saxon period right up to the arrival of artists such as Van Dyck at the Stuart court.
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Contact us
https://le.ac.uk/physics/about/contact-us
Get in touch with the Department of Physics and Astronomy at the University of Leicester. Contact us by email and telephone and connect with us on social media.
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Winter 2018 workshop
https://le.ac.uk/miv/workshop-programme/winter-2018-workshop
Explore our minimal surfaces project winter 2018 workshop held at the University of Granada.
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Principles of Personal Taxation
https://le.ac.uk/modules/2025/af2083
Module code: AF2083 In the UK an individual is required to pay taxes on all income they receive that meets the thresholds set out by the different levels of the government.
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Contact us
https://le.ac.uk/arts/about/contact-us
Get in touch with the School of Arts at the University of Leicester by email and telephone. Connect with us on Twitter.
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The ‘aura’ of the original?
https://le.ac.uk/research/images-of-research/chiara-marabelli
Chiara Marabelli, PhD Student has entered a piece entitled 'The 'aura' of the original?'.
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Principles of Personal Taxation
https://le.ac.uk/modules/2024/ec2083
Module code: EC2083 In the UK an individual is required to pay taxes on all income they receive that meets the thresholds set out by the different levels of the government.
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Equations of Mathematical Physics
https://le.ac.uk/modules/2024/ma4002
Module code:MA4002 This module will develop your understanding of partial differential equations, their classifications, solutions and applications. We will take a more in-depth look at Fourier series and some special functions in solving partial differential equations.
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Equations of Mathematical Physics
https://le.ac.uk/modules/2025/ma4002
Module code:MA4002 This module will develop your understanding of partial differential equations, their classifications, solutions and applications. We will take a more in-depth look at Fourier series and some special functions in solving partial differential equations.
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Executive education programmes
https://le.ac.uk/school-of-business/working-with-business/executive-education-programmes
Professional development will reinvigorate your workforce, lead to more creative and effective working and create the right conditions for your business to succeed and grow.