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  • Social Sciences and Humanities Librarians’ Blog: Academic and staff blogs from the University of Lei

    Academic and staff blogs from the University of Leicester

  • Phage genomics

    Phage genomics is the study and function of bacteriophage genomes. This is achieved by the sequencing of phage isolates, identification of prophages within bacterial genomes or through metagenomics.

  • Fluid Instability, Transition and Turbulence

    Module code: EG4115 When a liquid or gas flows through pipes or over a solid structure such as a car or aircraft wing the flow can become turbulent.

  • Fluid Instability, Transition and Turbulence

    Module code: EG7115 When a liquid or gas flows through pipes or over a solid structure such as a car or aircraft wing the flow can become turbulent.

  • Fluid Instability, Transition and Turbulence

    Module code: EG4115 When a liquid or gas flows through pipes or over a solid structure such as a car or aircraft wing the flow can become turbulent.

  • Fluid Instability, Transition and Turbulence

    Module code: EG7115 When a liquid or gas flows through pipes or over a solid structure such as a car or aircraft wing the flow can become turbulent.

  • Fluid Instability, Transition and Turbulence

    Module code: EG4115 When a liquid or gas flows through pipes or over a solid structure such as a car or aircraft wing the flow can become turbulent.

  • Fluid Instability, Transition and Turbulence

    Module code: EG7115 When a liquid or gas flows through pipes or over a solid structure such as a car or aircraft wing the flow can become turbulent.

  • Past research students

    Browse research projects undertaken by our past research PhD students in Geology within the School of Geography, Geology and the Environment at the University of Leicester.

  • Computational Partial Differential Equations with Applications

    Module code: MA7011 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).

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