CORDIS Project
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This project aims to unify two significant advancements in mathematical physics related to two-dimensional conformal field theories and integrable systems. By applying Random Matrix Theory, it seeks to uncover a universal structure that connects these fields.
In the past decade, two major breakthroughs have significantly advanced mathematical physics.
The first established a crucial link between the correlation functions of two-dimensional conformal field theories (2D CFTs)—known as conformal blocks—and a special class of integrable systems called the Painlevé equations.
This connection, known as the Painlevé/CFT correspondence, led to the derivation of closed-form expressions for the highly transcendental solutions of the Painlevé equations, solving…
THE CHANCELLOR, MASTERS AND SCHOLARS OF THE UNIVERSITY OF OXFORD
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