Release of VEMLab v2.2.1 (now it runs in Octave!)
VEMLab: a MATLAB library for the virtual element method Release of VEMLab v2.2.1 >> From VEMLab v2.2 to VEMLab v2.2.1: Add option to explicitly switch off all MATLAB figures in
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alejandro
Enhancing the robustness of meshfree Galerkin methods for solid mechanics simulations using the virtual element decomposition
2018 – 2021 Principal Investigator: Alejandro Ortiz-Bernardin. Project funded by CONICYT-FONDECYT (Grant Nº 1181192) Meshfree methods have several attributes that make them attractive for simulation in mechanics. Two important ones are summarized
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Improving algorithms for the generation of polygonal and polyhedral meshes
2018 – 2021 Principal Investigator: Nancy Hitschfeld-Kahler. Co-Investigator: Alejandro Ortiz-Bernardin. Project funded by CONICYT-FONDECYT (Grant Nº 1181506) This project is centered on the design and implementation of novel polygonal and polyhedral meshing
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Release of VEMLab v2.2
VEMLab: a MATLAB library for the virtual element method Release of VEMLab v2.2 >> From VEMLab v2.1 to VEMLab v2.2: Fix disp() in plot_and_ouput_options.m: disp(“Hello”) seems to work only in
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Release of Veamy v2.1
Veamy: an extensible object-oriented C++ library for the virtual element method Release of Veamy v2.1 >> From Veamy v2.0 to Veamy 2.1: Add several test files for testing Feamy, the
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Accepted Paper: A volume-averaged nodal projection method for the Reissner-Mindlin plate model
Paper Accepted for Publication in Computer Methods in Applied Mechanics and Engineering A. Ortiz-Bernardin, Philip Köbrich, Jack S. Hale, Edgardo Olate-Sanzana, Stéphane P. A. Bordas, Sundararajan Natarajan, “A volume-averaged nodal projection
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Release of VEMLab v2.1
VEMLab: a MATLAB library for the virtual element method Release of VEMLab v2.1 >> From VEMLab v2.0.2 to VEMLab v2.1: Add customized wrench domain (for PolyMesher mesh generator only). Add
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Release of VEMLab v2.0
VEMLab: a MATLAB library for the virtual element method Release of VEMLab v2.0 From VEMLab v1.0 to VEMLab v2.0: the following features have been added Two-dimensional Poisson problem. Setup of
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Accepted Paper: Modal Strain Energy-Based Debonding Assessment of Sandwich Panels Using a Linear Approximation with Maximum Entropy
Paper Accepted for Publication in Entropy V. Meruane, Matias Lasen, E. López Droguett, A. Ortiz-Bernardin, “Modal strain energy-based debonding assessment of sandwich panels using a linear approximation with maximum entropy.”
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Talk: Consistent and Stable Meshfree Galerkin Methods Using The Virtual Element Decomposition
On July 6, 2017, in Milan, Italy, Professor A. Ortiz-Bernardin gave a talk at POEMS 2017 regarding innovative ideas for developing cell-based numerical integration techniques for meshfree methods using the
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