Abstract: Consider the moduli space, $\\mathcal{M}_{d}$, of degree $d \\geq 2$ polynomials over $\\C$, with a marked critical point. Given […]

Abstract: The classical Diophantine problem of determining which integers can be expressed as a sum of two rational cubes has a long history; it […]

Abstract: Branching rules/laws ( restriction of representations ) also known as symmetry breaking in physics has been an active area […]

Abstract: A group  is said to commensurate a subgroup , if for all ,  is of finite index in  and , where  denotes the conjugate of  by . The […]

Abstract:  This talk will be a gentle introduction to geometric group theory through the concept of mapping tori. I will […]

Abstract:  A group is cubulated if it acts properly and cocompactly on a CAT(0) cube complex, which is a generalisation […]

Title :Gaussian fluctuations for spin systems and point processes: Near-optimal rates via quantitative Marcinkiewicz’s theorem. Abstract:  In this talk, He […]

Abstract:  A partition is a way of writing a number as an unordered sum of numbers. For example, three of […]

Abstract: The Blume-Capel model is a ferromagnetic spin model that was introduced in the '60s to model an exotic phase transition in uranium […]

Abstract: In this talk I will give a gentle introduction to the mathematics of lozenge tilings (closely related to domino […]

Abstract: The Brauer group is an arithmetic invariant associated with a field that classifies all finite-dimensional central division algebras over […]

Abstract: Jacobi matrices are infinite tridiagonal symmetric matrices, which naturally act on the Hilbert space of square summable sequences. They […]