alejandro 
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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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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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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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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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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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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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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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
Read More »I am looking for highly motivated candidates to fill some postdocs positions in computational solid mechanics in Chile. The ideal candidate must have: a PhD in Mechanical or Civil Engineering,
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A talk given by A. Ortiz-Bernardin at POEMS 2017: Workshop on Polytopal Element Methods in Mathematics and Engineering, July 6, 2017, Milan, Italy. Consistent and Stable Meshfree Galerkin Methods Using The
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