University of East Anglia
5 days ago
PhD Studentship in Formalising the Local Langlands Correspondence for GL₂(F) in Lean University of East Anglia in United Kingdom
Degree Level
PhD
Field of study
Computer Science
Funding
Full funding availableDeadline
Nov 30, 2026
Country
United Kingdom
University
University of East Anglia

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About this position
PhD Studentship at the University of East Anglia (Norwich campus) in formal mathematics, number theory, representation theory, and computer-assisted proof.
The project is titled “Formalising the Local Langlands Correspondence for GL₂(F) in Lean” and focuses on building a computer-verified framework in the Lean interactive theorem prover. The research aims to formalise the local Langlands correspondence for GL₂(F), including the representation theory of GL₂(F) over a non-Archimedean local field and two-dimensional Galois representations of the Weil group of F.
This is a mathematically ambitious PhD with a strong formalisation and verification component, and it explicitly mentions leveraging AI agents to support the formalisation effort. The project sits at the intersection of pure mathematics and formal proof engineering, making it suitable for applicants interested in modern mathematical logic, theorem proving, and advanced algebra/number theory.
Funding: self-funded only. Applicants must either be self-funded or in the process of securing external funding. A bench fee is payable in addition to tuition fees, and UEA alumni may be eligible for a tuition fee discount.
Eligibility: minimum entry requirements are a 2:1 Bachelor's degree and a Master's in mathematics.
Supervisor: Dr. Christopher Birkbeck (University of East Anglia).
Deadline: 30 November 2026. Start date: 1 February 2027.
Funding details
Full funding including tuition fees and living expenses is available for this position. The scholarship covers all educational costs and provides a monthly stipend.
How to apply
Please submit your application including a cover letter, CV, academic transcripts, and contact information for two references. Applications should be sent via the online portal before the deadline.
More information can be found here
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