Search

21067 results for: ‘%s’

  • The Developing Practitioner

    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.

  • Bi-directional Extended Translation Projects

    Module code: TS7008 In this module, you'll have the opportunity to sharpen your skills in specialized translation between English and Arabic/Chinese.

  • Employment Relations in the Global Economy

    Module code: MN3116 As national economies change over time, so does the employment relationship between workers, employers.

  • Research Methods and Project (Risk, Crisis and Disaster Management)

    Module code: MK7609 Theories, tools, frameworks and leadership and management practices covered in the other four modules will culminate, in this module, in the preparation and implementation of a project based on your own research topic.

  • IODP research at Leicester

    This page contains information about IODP's research activities, including grants, projects, publications, presentations and impact.

  • Resources

    Find more resources about Joe Orton. Including a myriad of interviews with well-known actors (such as Alec Baldwin), discussing the ways in which they were influenced by Joe Orton.

  • Catherine Vial

    The academic profile of Dr Catherine Vial, Associate Professor at University of Leicester

  • Professional Development

    Module code: RA1000 This module will provide the opportunity for you to learn the principles of working as a radiographer and the professional attributes you will utilise.

  • The Medieval Mediterranean World

    Module code: AR2043 This module will explore key developments in the history and archaeology of the Mediterranean world, with a broad time-frame of c.AD500 to AD1500.

  • Mathematical Physics 1.2

    Module code: PA1720 This module will continue your training in the fundamental mathematical techniques that are necessary for degree-level physics including Institute of Physics ‘core of physics’ material such as differential equations, matrices, and complex numbers.

Back to top
MENU