activity
20112026
most citedInteger moments of complex Wishart matrices and Hurwitz numbers

21 citations · 88 across the 12 of their papers we have counts for

collaborators

14 papers

math.PR2026

Large N limit of Wilson Loops on orientable closed surfaces in the light of Koike-Schur-Weyl duality and Spin Networks

Antoine Dahlqvist

We prove the convergence in probability of Wilson loops under the Yang-Mills measure on any closed, orientable surface of genus larger than two, for large unitary or special unitar…

math.PR2022★ 2 cited

Freeness of type and conditional freeness for random matrices

Guillaume Cébron, Antoine Dahlqvist, Franck Gabriel

The asymptotic freeness of independent unitarily invariant random matrices holds in expectation up to . An already known consequence is the infinitesimal fre…

math.PR2022★ 1 cited

Large N limit of the Yang-Mills measure on compact surfaces II: Makeenko-Migdal equations and planar master field

Antoine Dahlqvist, Thibaut Lemoine

This paper considers the large N limit of Wilson loops for the two-dimensional Euclidean Yang-Mills measure on all orientable compact surfaces of genus larger or equal to one, with…

math.PR2022★ 9 cited

Large N limit of Yang-Mills partition function and Wilson loops on compact surfaces

Antoine Dahlqvist, Thibaut Lemoine

We compute the Large N limit of several objects related to the two-dimensional Euclidean Yang-Mills measure on compact connected orientable surfaces of genus larger or equal to one…

math-ph2018★ 21 cited

Integer moments of complex Wishart matrices and Hurwitz numbers

Fabio Deelan Cunden, Antoine Dahlqvist, Neil O'Connell

We give formulae for the cumulants of complex Wishart (LUE) and inverse Wishart matrices (inverse LUE). Their large- expansions are generating functions of double (strictly and…

math.PR2018★ 7 cited

Large permutation invariant random matrices are asymptotically free over the diagonal

Benson Au, Guillaume Cébron, Antoine Dahlqvist +2

We prove that independent families of permutation invariant random matrices are asymptotically free over the diagonal, both in probability and in expectation, under a uniform bound…