PhD studentship in algebraic topology Swansea University Mathematics Department, College of Science Applications are invited for a PhD studentship in algebraic topology, funded by the EPSRC, to work on "Moduli spaces from a topological point of view" with Dr Jeffrey Giansiracusa at Swansea University, within the Mathematics Department.  The studentship is funded for three years and is available for a start date of 1 October 2012 (or earlier if desired).  The studentship will cover tuition fees at the Home/EU rate plus a stipend of approximately £13,590 per annum based on the standard EPSRC rate. PROJECT DESCRIPTION Moduli spaces are important and beautiful geometric objects that touch many areas of pure mathematics.  This project aims to study moduli spaces arising in low dimensional topology and algebraic geometry through the powerful lens of homotopy theory.  The student will work closely with Dr. Giansiracusa to study compactifications, decompositions into elementary pieces, and applications to topological quantum field theory, low-dimensional topology, and tropical geometry, and algebraic geometry over the 'field with one element'.  The project will begin in the area of topology, but could easily head towards algebraic geometry, category theory or in other directions depending on interests. REQUIREMENTS Applicants should either already have graduated with or expect to graduate by the end of 2011/12 academic year with a 1st class or upper 2nd class honours degree in mathematics, or an equivalent qualification from abroad. Please note, there is no residency/nationality restriction, but the funding will only cover fees at the home/EU rate. TO APPLY The deadline for receipt of applications is 22nd May at noon. Applicants should send a CV and a covering letter with names of referees directly to the Department by email or post.  The address is: Dr Jeffrey Giansiracusa Department of Mathematics Swansea University Singleton Park Swansea SA2 8PP j.h.giansiracusa@swansea.ac.uk [For admin and other information see: http://www.mta.ca/~cat-dist/ ]