activity
20172022
most citedA Stress/Displacement Virtual Element Method for Plane Elasticity Problems

121 citations · 246 across the 5 of their papers we have counts for

collaborators

6 papers

cond-mat.mtrl-sci2022

In-situ force microscopy to investigate fracture in stretchable electronics: insights on local surface mechanics and conductivity

Giorgio Cortelli, Luca Patruno, Tobias Cramer +2

Stretchable conductors are of crucial relevance for emerging technologies such as wearable electronics, low-invasive bioelectronic implants or soft actuators for robotics. A critic…

math.NA2021★ 70 cited

An enhanced VEM formulation for plane elasticity

A. M. D'Altri, S. de Miranda, L. Patruno +1

In this paper, an enhanced Virtual Element Method (VEM) formulation is proposed for plane elasticity. It is based on the improvement of the strain representation within the element…

math.NA2019

A Dual Hybrid Virtual Element Method for Plane Elasticity Problems

Edoardo Artioli, Stefano de Miranda, Carlo Lovadina +1

A dual hybrid Virtual Element scheme for plane linear elastic problems is presented and analysed. In particular, stability and convergence results have been established. The method…

math.NA2018★ 1 cited

Virtual Element Method: an equilibrium-based stress recovery procedure

Edoardo Artioli, Stefano de Miranda, Carlo Lovadina +1

Within the framework of the displacement-based Virtual Element Method (VEM) for plane elasticity a significant problem is represented by an accurate evaluation of the stress field.…

math.NA2017★ 54 cited

A Family of Virtual Element Methods for Plane Elasticity Problems Based on the Hellinger-Reissner Principle

Edoardo Artioli, Stefano de Miranda, Carlo Lovadina +1

A family of Virtual Element schemes based on the Hellinger-Reissner variational principle is presented. A convergence and stability analysis is rigorously developed. Numerical test…

math.NA2017★ 121 cited

A Stress/Displacement Virtual Element Method for Plane Elasticity Problems

E. Artioli, S. de Miranda, C. Lovadina +1

The numerical approximation of 2D elasticity problems is considered, in the framework of the small strain theory and in connection with the mixed Hellinger-Reissner variational for…