Physics: Fully Funded STFC and Swansea University PHD Scholarships 2023: Wilson Loops and Other Observables in CFTS
Brief description
Physics: Fully Funded STFC and Swansea University PHD Scholarships 2023
The idea is to work in the interface between Matrix Models and Holography. Construct new backgrounds dual to minimally SUSY and non-SUSY field theories and study them in the context of Matrix Models. Calculate observables of these field theories both in the Matrix Model picture and in the holographic picture. The second part of the thesis work consist in starting the Lattice simulation of some of the field theories above mentioned. The work would finish by presenting the first examples of a three-pronged approach to non-perturbative phenomena in quantum field theory.
Scholarship details
Hosts:
Science and Technology Facilities Council (STFC) and Swansea University’s Faculty of Science and Engineering
Target group
About 155 countries is are the target for the Physics: Fully Funded STFC and Swansea University PHD Scholarships 2023 (Nigeria is among)
Programme study
PhD in Physics
Subject areas
Theoretical Physics
Scholarship type
It is a Fully funded
Candidate eligibility
Candidates must normally hold an undergraduate degree at 2.1 level or a master’s degree with a minimum overall grade at ‘Merit’ (or Non-UK equivalent as defined by Swansea University).
English Language requirements: If applicable – IELTS 6.5 overall (with at least 6.0 in each individual component) or Swansea recognized equivalent.
Scholarship benefits
This scholarship covers the full cost of tuition fees and an annual stipend at UKRI rate (currently £17,668 for 2022/23).
Additional research expenses will also be available.
Application deadline
15 February 2023 is the closing date for the Physics: Fully Funded STFC and Swansea University PHD Scholarships 2023
How to Apply
Interested candidates for the Physics: Fully Funded STFC and Swansea University PHD Scholarships 2023 should:
Related Scholarships: Commonwealth Split-Site PhD Scholarships 2023 (FULLY FUNDED)
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