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L. Beirão da Veiga

L. Beirão da Veiga

D-Index & Metrics

Mathematics

D-Index
59
Citations
12249
World Ranking
596
National Ranking
11

Overview

L. Beirão da Veiga is affiliated with the University of Milano-Bicocca in Italy and specializes in the field of Engineering, with a particular focus on Computational Mechanics. Their research encompasses several subfields including Computational Mechanics, Electrical and Electronic Engineering, Computational Theory and Mathematics, Numerical Analysis, and Mechanics of Materials.

The scientist's scholarly contributions cover a range of topics in computational mathematics and engineering. Key research areas include:

  • Advanced Numerical Methods in Computational Mathematics
  • Computational Fluid Dynamics and Aerodynamics
  • Electromagnetic Simulation and Numerical Methods
  • Advanced Mathematical Modeling in Engineering
  • Numerical methods in engineering
  • Numerical methods for differential equations
  • Advanced Numerical Analysis Techniques

The publication record of L. Beirão da Veiga includes articles in both specialized journals and preprint repositories. Frequent publication venues are:

  • arXiv (Cornell University)
  • Mathematical Models and Methods in Applied Sciences
  • Computer Methods in Applied Mechanics and Engineering
  • IMA Journal of Numerical Analysis
  • SIAM Journal on Numerical Analysis

Among recent significant papers authored by L. Beirão da Veiga are:

  • The Stokes complex for Virtual Elements in three dimensions, 2020, Mathematical Models and Methods in Applied Sciences
  • The virtual element method, 2023, Acta Numerica
  • Virtual elements for Maxwell's equations, 2021, Computers & Mathematics with Applications
  • Polynomial preserving virtual elements with curved edges, 2020, Mathematical Models and Methods in Applied Sciences

Frequent collaborators in their research include:

  • Franco Dassi
  • Giuseppe Vacca
  • Lorenzo Mascotto
  • Marco Verani
  • A. Russo

The scientist's work is rooted in developing and advancing numerical methods applied to complex problems in engineering and applied mathematics, often focusing on virtual element methods and their applications in areas such as fluid dynamics and electromagnetics.

Best Publications

  • ISOGEOMETRIC ANALYSIS: APPROXIMATION, STABILITY AND ERROR ESTIMATES FOR h-REFINED MESHES

    Y. Bazilevs;L. Beirão Da Veiga;J. A. Cottrell;Thomas J Hughes

  • The Hitchhiker's Guide to the Virtual Element Method

    L. Beirão da Veiga;F. Brezzi;L. D. Marini;A. Russo

  • Virtual Elements for Linear Elasticity Problems

    L. Beirao da Veiga;F. Brezzi;Luisa Donatella Marini

  • ISOGEOMETRIC COLLOCATION METHODS

    F. Auricchio;L. Beirão Da Veiga;T. J. R. Hughes;A. Reali

  • Virtual Element Methods for general second order elliptic problems on polygonal meshes

    L. Beirão da Veiga;F. Brezzi;L. D. Marini;A. Russo

  • Mathematical analysis of variational isogeometric methods

    L. Beirão da Veiga;A. Buffa;G. Sangalli;R. Vázquez

  • Divergence free virtual elements for the stokes problem on polygonal meshes

    L. Beirao da Veiga;C. Lovadina;G. Vacca

  • Stability analysis for the virtual element method

    Lourenço Beirão da Veiga;Carlo Lovadina;Alessandro Russo

  • A fully ''locking-free'' isogeometric approach for plane linear elasticity problems: A stream function formulation

    F. Auricchio;L. Beirão da Veiga;A. Buffa;C. Lovadina

  • A Virtual Element Method for elastic and inelastic problems on polytope meshes

    L. Beirão da Veiga;C. Lovadina;D. Mora;D. Mora

  • A Stream Virtual Element Formulation of the Stokes Problem on Polygonal Meshes

    P. F. Antonietti;L. Beira͂o da Veiga;D. Mora;M. Verani

  • Isogeometric collocation for elastostatics and explicit dynamics

    F. Auricchio;L. Beirão da Veiga;Thomas J Hughes;A. Reali

  • Some estimates for h – p – k -refinement in Isogeometric Analysis

    L. Beirão da Veiga;A. Buffa;J. Rivas;G. Sangalli

  • A $C^1$ Virtual Element Method for the Cahn--Hilliard Equation with Polygonal Meshes

    Paola Francesca Antonietti;L. Beirão Da Veiga;S. Scacchi;Marco Verani

  • Virtual elements for the navier-stokes problem on polygonal meshes

    L. Beira͂o da Veiga;C. Lovadina;G. Vacca

  • Some basic formulations of the virtual element method (VEM) for finite deformations

    H. Chi;L. Beirão da Veiga;G.H. Paulino

  • Avoiding shear locking for the Timoshenko beam problem via isogeometric collocation methods

    L. Beirão da Veiga;C. Lovadina;A. Reali

  • $$H({ ext {div}})$$H(div) and $$H(\mathbf{curl})$$H(curl)-conforming virtual element methods

    L. Beirão Veiga;F. Brezzi;L. D. Marini;A. Russo

  • The importance of the exact satisfaction of the incompressibility constraint in nonlinear elasticity: mixed FEMs versus NURBS-based approximations

    F. Auricchio;L. Beirão da Veiga;C. Lovadina;A. Reali

  • A virtual element method with arbitrary regularity

    Lourenco Beirão da Veiga;Gianmarco Manzini

Frequent Co-Authors

Franco Brezzi
Franco Brezzi National Research Council (CNR)
Carlo Lovadina
Carlo Lovadina University of Milan
Rolf Stenberg
Rolf Stenberg Aalto University
Luca F. Pavarino
Luca F. Pavarino University of Pavia
Giancarlo Sangalli
Giancarlo Sangalli University of Pavia
Annalisa Buffa
Annalisa Buffa École Polytechnique Fédérale de Lausanne
Gianmarco Manzini
Gianmarco Manzini Los Alamos National Laboratory
Konstantin Lipnikov
Konstantin Lipnikov Los Alamos National Laboratory
Josef Kiendl
Josef Kiendl Bundeswehr University Munich
Olof B. Widlund
Olof B. Widlund Courant Institute of Mathematical Sciences

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