PHY313 Mathematical Physics

Aims/Description: Linear algebra: matrices and vectors; eigenvalue problems; matrix diagonalisation; vector spaces; transformation of basis; rotation matrices; tensors; Lie groups; Noether's theorem. Complex analysis: analytic functions; contour integration; Cauchy theorem; Taylor and Laurent series; residue theorem; application to evaluating integrals; Kronig-Kramers relations; conformal mapping; application to solving Laplace's equation.

Restrictions on availability: Students taking a BSC or MPhys Physics with Philosophy degree are not permitted to take this module

Staff Contact: CHAKRABARTI BUDDHAPRIYA

Teaching Methods: Lectures, Problem solving, Independent Study

Assessment: Formal Exam

Notes: Mathematical ability required.

Information on the department responsible for this unit (Physics and Astronomy):

Departmental Home Page

Teaching timetable

NOTE The content of our courses is reviewed annually to make sure it's up-to-date and relevant. Individual modules are occasionally updated or withdrawn. This is in response to discoveries through our world-leading research; funding changes; professional accreditation requirements; student or employer feedback; outcomes of reviews; and variations in staff or student numbers. In the event of any change we'll consult and inform students in good time and take reasonable steps to minimise disruption.

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Teaching methods and assessment displayed on this page are indicative for 2025-26.