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  • Differential Geometry

    Module code: MA4152 Geometry is one of the oldest scientific disciplines. An understanding of the shape and size of objects has been, and continues to be, fundamental for advances in technologies and civilisation.

  • Differential Geometry

    Module code: MA4152 Geometry is one of the oldest scientific disciplines. An understanding of the shape and size of objects has been, and continues to be, fundamental for advances in technologies and civilisation.

  • Differential Geometry

    Module code: MA3152 Geometry is one of the oldest scientific disciplines. An understanding of the shape and size of objects has been, and continues to be, fundamental for advances in technologies and civilisation.

  • Differential Geometry

    Module code: MA4152 Geometry is one of the oldest scientific disciplines. An understanding of the shape and size of objects has been, and continues to be, fundamental for advances in technologies and civilisation.

  • Mathematics BSc

    Challenging. Exciting. Beautiful. Mathematics can be described in many ways – perhaps due to its astonishing uses in our modern world. This degree gives you the full rundown, setting you up to work in fields as far-reaching as high-energy physics and economic forecasting.

  • Andrew Dunn: Page 216

    Academic Librarian.

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

    Academic and staff blogs from the University of Leicester

  • Squaring the Circle and Irreducible Polynomials

    Module code: MA3101 This module studies the irreducibility of polynomials and how irreducible polynomials are used to construct fields.

  • New sculptures at the Botanic Garden

    Three new permanent sculptures have been installed at the Botanic Garden thanks to an Arts Council funded project. During the project, Jacky Oliver worked as Artist in Residence at the Botanic Garden in October 2014.

  • Squaring the Circle and Irreducible Polynomials

    Module code: MA3101 This module studies the irreducibility of polynomials and how irreducible polynomials are used to construct fields.

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