activity
19972022
most citedFunctional Renormalization Group and the Field Theory of Disordered Elastic Systems

122 citations · 2.2k across the 67 of their papers we have counts for

collaborators

67 papers

hep-th2022

Benchmarking the Ising Universality Class in dimensions

Claudio Bonanno, Andrea Cappelli, Mikhail Kompaniets +2

The Ising critical exponents , and are determined up to one-per-thousand relative error in the whole range of dimensions , using numerical conformal-bootstr…

cond-mat.dis-nn2022★ 3 cited

Depinning and flow of a vortex line in an uniaxial random medium

Federico Elías, Kay Jörg Wiese, Alejandro B. Kolton

We study numerically and analytically the dynamics of a single directed elastic string driven through a 3-dimensional disordered medium. In the quasistatic limit the string is supe…

cond-mat.stat-mech2022★ 1 cited

Force-Force Correlator for Driven Disordered Systems at Finite Temperature

Cathelijne ter Burg, Kay Jörg Wiese

When driving a disordered elastic manifold through quenched disorder, the pinning forces exerted on the center of mass are fluctuating, with mean and varianc…

cond-mat.dis-nn2021★ 1 cited

Force Correlations in Disordered Magnets

Cathelijne ter Burg, Felipe Bohn, Gianfranco Durin +2

We present a proof of principle for the validity of the functional renormalization group, by measuring the force correlations in Barkhausen-noise experiments. Our samples are soft…

cond-mat.stat-mech2021

Functionals of fractional Brownian motion and the three arcsine laws

Tridib Sadhu, Kay Jörg Wiese

Fractional Brownian motion is a non-Markovian Gaussian process indexed by the Hurst exponent , generalising standard Brownian motion to account for anomalous diffusion.…

cond-mat.stat-mech2020★ 6 cited

An exact mapping between loop-erased random walks and an interacting field theory with two fermions and one boson

Assaf Shapira, Kay Jörg Wiese

We give a simplified proof for the equivalence of loop-erased random walks to a lattice model containing two complex fermions, and one complex boson. This equivalence works on an a…