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dolfinx_eqlb v1.2.0
Oct 18, 2024
Brodbeck, Maximilian; Bertrand, Fleurianne; Ricken, Tim, 2024, "dolfinx_eqlb v1.2.0", https://doi.org/10.18419/DARUS-4498, DaRUS, V1
This library contains an add-on to FEniCSx enabling local flux equilibration strategies. The resulting H(div) conforming fluxes can be used for the construction of adaptive finite element solvers for the Poisson problem [5][8], elasticity [1][9] or poro-elasticity [2][10]. The equilibration process relies on so called patches, groups of all cells,...
dockerimage-dolfinx_eqlb-v1.2.0.tar.gz
Oct 18, 2024 - dolfinx_eqlb v1.2.0
Gzip Archive - 1.5 GB - MD5: a4efaec29a71d0373da3fd88afb9e4d4
The Docker container of dolfinx_eqlb of version v1.2.0
dolfinx_eqlb-1.2.0.tar.gz
Oct 18, 2024 - dolfinx_eqlb v1.2.0
Gzip Archive - 149.4 KB - MD5: 44fc2e87d3babdebe43bfe65fd5a52bd
The source code of version v1.2.0
AFEM-by-Equilibration
Oct 18, 2024
Brodbeck, Maximilian; Bertrand, Fleurianne; Ricken, Tim, 2024, "AFEM-by-Equilibration", https://doi.org/10.18419/DARUS-4500, DaRUS, V1
This repository showcases how adaptive finite element solvers using equilibration based a posteriori error estimates can be build. Therefore, FEniCSx [1] alongside with dolfinx_eqlb [2], an extension for efficient flux equilibration are used. Classical benchmarks for the Poisson problem and linear elasticity are shown. The here presented code can b...
AFEM-by-Equilibration-1.0.0.tar.gz
Oct 18, 2024 - AFEM-by-Equilibration
Gzip Archive - 38.3 KB - MD5: ab5bfefbd0281221510d9614cbf1d6ce
The source code of version v1.0.0
dockerimage-AFEMbyEqlb-v1.0.0.tar.gz
Oct 18, 2024 - AFEM-by-Equilibration
Gzip Archive - 1.4 GB - MD5: 35ac5ad0eb6bdbc925db6e8c1d1b8efa
The Docker container of AFEM-by-Equilibration of version v1.0.0
dolfinx_eqlb v1.1.0
Sep 25, 2024
Brodbeck, Maximilian; Bertrand, Fleurianne; Ricken, Tim, 2024, "dolfinx_eqlb v1.1.0", https://doi.org/10.18419/DARUS-4479, DaRUS, V1
dolfinx_eqlb is an open source library, extending FEniCSx by local flux equilibration strategies. The resulting H(div) conforming fluxes can be used for the construction of adaptive finite element solvers for the Poisson problem [1], elasticity [2][3][4] or poro-elasticity [5][6]. The flux equilibration relies on so called patches, groups of all ce...
dockerimage-dolfinx_eqlb-v1.1.0.tar.gz
Sep 25, 2024 - dolfinx_eqlb v1.1.0
Gzip Archive - 1.4 GB - MD5: 2dfa2e6be7cb74c63f16e6203b51b090
The Docker container of dolfinx_eqlb of version v1.1.0
dolfinx_eqlb-1.1.0.tar.gz
Sep 25, 2024 - dolfinx_eqlb v1.1.0
Gzip Archive - 132.0 KB - MD5: d282ad2ad3c0585ce8201ff64841fb01
The source code of version v1.1.0
Data for: Phase transition in porous materials - Effects of material parameters and deformation regime on mass conservativity
Sep 16, 2024
Brodbeck, Maximilian; Suditsch, Marlon; Seyedpour, Seyed Morteza; Ricken, Tim, 2024, "Data for: Phase transition in porous materials - Effects of material parameters and deformation regime on mass conservativity", https://doi.org/10.18419/DARUS-4460, DaRUS, V1, UNF:6:liYTqWrj3J/cX+8NzdBIAA== [fileUNF]
This dataset contains the original results published in "Phase transition in porous materials: effects of material parameters and deformation regime on mass conservativity" (doi: 10.1007/s00466-024-02557-2). Abstract: Phase transition in porous materials is relevant within different engineering applications, such as freezing in saturated soil or pa...
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