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20212024
most citedStochastic virtual element methods for uncertainty propagation of stochastic linear elasticity

2 citations · 2 across the 4 of their papers we have counts for

collaborators

5 papers

cs.CE2024

A comparative analysis of transient finite-strain coupled diffusion-deformation theories for hydrogels

Jorge-Humberto Urrea-Quintero, Michele Marino, Thomas Wick +1

This work presents a comparative review and classification between some well-known thermodynamically consistent models of hydrogel behavior in a large deformation setting, specific…

math.NA2023

A stochastic LATIN method for stochastic and parameterized elastoplastic analysis

Zhibao Zheng, David Néron, Udo Nackenhorst

The LATIN method has been developed and successfully applied to a variety of deterministic problems, but few work has been developed for nonlinear stochastic problems. This paper p…

math.NA2023★ 2 cited

Stochastic virtual element methods for uncertainty propagation of stochastic linear elasticity

Zhibao Zheng, Udo Nackenhorst

This paper presents stochastic virtual element methods for propagating uncertainty in linear elastic stochastic problems. We first derive stochastic virtual element equations for 2…

cs.CE2021

Interpolation of Microscale Stress and Strain Fields Based on Mechanical Models

Wenzhe Shan, Udo Nackenhorst

In this short contribution we introduce a new procedure to recover the stress and strain fields for particle systems by mechanical models. Numerical tests for simple loading condit…

cs.CE2021

Computing Arlequin coupling coefficient for concurrent FE-MD approaches

Wenzhe Shan, Udo Nackenhorst

Arlequin coupling coefficient is essential for concurrent FE-MD models with overlapping domains, but the calculation of its value is quite difficult when the geometry of the coupli…