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20232026
most citedTemporal approximation of stochastic evolution equations with irregular nonlinearities

3 citations · 5 across the 5 of their papers we have counts for

collaborators

6 papers

math.NA2026

Strong convergence rates of tamed exponential Euler schemes for superlinear hyperbolic SPDEs

Katharina Klioba

In this paper, we prove pathwise uniform convergence at rates up to for tamed exponential Euler schemes for semilinear hyperbolic stochastic evolution equations with superlin…

math.PR2026

The stochastic Cahn-Hilliard equation in critical spaces

Simon Bau, Gideon Chiusole, Sarah Geiss +2

We study stochastic Cahn-Hilliard equations in bounded smooth domains with a double-well potential, transport-type noise, and natural Neumann boundary conditions in dimensions $d\l…

math.NA2025

Milstein-type Schemes for Hyperbolic SPDEs

Felix Kastner, Katharina Klioba

This article studies the temporal approximation of hyperbolic semilinear stochastic evolution equations with multiplicative Gaussian noise by Milstein-type schemes. We take the ter…

math.FA2024

Approximation of Random Evolution Equations of Parabolic type

Katharina Klioba, Christian Seifert

In this paper, we present an abstract framework to obtain convergence rates for the approximation of random evolution equations corresponding to a random family of forms determined…

math.NA2023★ 3 cited

Temporal approximation of stochastic evolution equations with irregular nonlinearities

Katharina Klioba, Mark Veraar

In this paper, we prove convergence for contractive time discretisation schemes for semi-linear stochastic evolution equations with irregular Lipschitz nonlinearities, initial valu…

math.NA2023★ 2 cited

Pathwise Uniform Convergence of Time Discretisation Schemes for SPDEs

Katharina Klioba, Mark Veraar

In this paper, we prove convergence rates for time discretisation schemes for semi-linear stochastic evolution equations with additive or multiplicative Gaussian noise, where the l…