$\vec{w}h\alpha\mathfrak{t}\;\; i\mathbb{S}\ldots$

a matrix model?

Raphaël Belliard (HU Berlin)
2021/03/02, 16:30
Before the BMS Days' talk by Prof. Gaëtan Borot
Due to the current situation, the talk takes place online, via zoom. The meeting link has been sent out via the usual mailing lists; please contact the organisers if you have not received the email and would like to join the talk.
About what?

Is there such a thing as a common playground for virtually all areas of mathematics? This short talk will answer positively and present the corresponding framework, namely that of matrix models. Naturally introduced a little less than a century ago in statistical sciences, it was later on propelled to the front of the stage by its applications in nuclear physics and string theory. Fairly simple to define, its many explicit properties turned it into a central object in topics in combinatorics, topology, representation theory, dynamical systems, and beyond.