virtual element methods
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Author(s):  
L. Beirao da Veiga ◽  
N. Bellomo ◽  
F. Brezzi ◽  
L. D. Marini

This editorial paper is devoted to present the papers published in a special issue focused on recent views, applications, and results of virtual element methods (VEM). A critical analysis of the overall contents of the issue is proposed, thus leading to a forward look to research perspectives.



Author(s):  
F. Dassi ◽  
J. Gedicke ◽  
L. Mascotto


CALCOLO ◽  
2021 ◽  
Vol 58 (4) ◽  
Author(s):  
Gang Wang ◽  
Ying Wang ◽  
Yinnian He


Author(s):  
Lourenco Beirao da Veiga ◽  
Franco Dassi ◽  
Carlo Lovadina ◽  
Giuseppe Vacca

The objective of this contribution is to develop a convergence analysis for SUPG-stabilized Virtual Element Methods in diffusion-convection problems that is robust also in the convection dominated regime. For the original method introduced in [Benedetto et al, CMAME 2016] we are able to show an “almost uniform” error bound (in the sense that the unique term that depends in an unfavourable way on the parameters is damped by a higher order mesh-size multiplicative factor). We also introduce a novel discretization of the convection term that allows us to develop error estimates that are fully robust in the convection dominated cases. We finally present some numerical result.



Author(s):  
K. Berbatov ◽  
B.S. Lazarov ◽  
A.P. Jivkov


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