most citedWeakly self-avoiding walk in a pareto-distributed random potential

2 citations

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3 papers

math.AP2026

Interface dynamics in a degenerate Cahn-Hilliard model for viscoelastic phase separation

Katharina Hopf, John King, Andreas Münch +1

The formal sharp-interface asymptotics in a degenerate Cahn-Hilliard model for viscoelastic phase separation with cross-diffusive coupling to a bulk stress variable are shown to le…

math.AP2026

Gradient-flow characterizations of one-dimensional quasistatic viscoelasticity with Bhattacharya-like viscosity

Alexander Mielke, Billy Sumners

We study the equation of one-dimensional quasistatic nonlinear viscoelasticity with Dirichlet boundary conditions, in the particular case that the underlying dissipation geometry (…

math.PR2026★ 2 cited

Weakly self-avoiding walk in a pareto-distributed random potential

Wolfgang König, Nicolas Pétrélis, Renato Soares dos Santos +1

We investigate a model of continuous-time simple random walk paths in undergoing two competing interactions: an attractive one towards the large values of a random p…