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20182024
most citedHigher order large gap asymptotics at the hard edge for Muttalib--Borodin ensembles

1 citations · 1 across the 2 of their papers we have counts for

collaborators

6 papers

math-ph2024

Large deviations for the log-Gamma polymer

Tom Claeys, Julian Mauersberger

We conjecture an explicit expression for the lower tail large deviation rate function of the partition function of the log-Gamma polymer. We rigorously prove our result, except for…

math-ph2019

The multiplicative constant for the Meijer- kernel determinant

Christophe Charlier, Jonatan Lenells, Julian Mauersberger

We compute the multiplicative constant in the large gap asymptotics of the Meijer-G point process. This point process generalizes the Bessel point process and appears at the hard e…

math-ph20191 cited

Higher order large gap asymptotics at the hard edge for Muttalib--Borodin ensembles

Christophe Charlier, Jonatan Lenells, Julian Mauersberger

We consider the limiting process that arises at the hard edge of Muttalib--Borodin ensembles. This point process depends on and has a kernel built out of Wright's generalize…

math.AP2018

The hyperbolic Ernst--Maxwell equations in a triangular domain

Julian Mauersberger

In a recent paper, we applied Riemann--Hilbert techniques to analyze the Goursat problem for the hyperbolic Ernst equation, which describes the interaction of two colliding gravita…

math.AP2018

The hyperbolic Ernst equation in a triangular domain

Jonatan Lenells, Julian Mauersberger

The collision of two plane gravitational waves in Einstein's theory of relativity can be described mathematically by a Goursat problem for the hyperbolic Ernst equation in a triang…

math-ph2018

Asymptotics to all orders of the Euler--Darboux equation in a triangle

Julian Mauersberger

In Einstein's theory of relativity, the interaction of two collinearly polarized plane gravitational waves can be described by a Goursat problem for the Euler--Darboux equation in…