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5 results for “Adaptive Mesh Refinement”
Energy-Dependent, Self-Adaptive Mesh h(p)-Refinement of a Constraint-Based Continuous Bubnov-Galerkin Isogeometric Analysis Spatial Discretisation of the Multi-Group Neutron Diffusion Equation with Dual-Weighted Residual Error Measures
<p>This repository holds all of the raw data generated by my (Modern) Fortran code for a paper "Energy-Dependent, Self-Adaptive Mesh h(p)-Refinement of a Constraint-Based Continuous Bubnov-Galerkin Isogeometric Analysis Spatial Discretisation of the Multi-Group Neutron Diffusion Equation with Dual-Weighted Residual Error Measures".</p><p>The (Modern) Fortran code solves the multi-group neutron diffusion equation using a novel IGA-based spatial discretisations.</p>
Energy-Dependent, Self-Adaptive Mesh h(p)-Refinement of an Interior-Penalty Scheme for a Discontinuous Galerkin Isogeometric Analysis Spatial Discretisation of the Multi-Group Neutron Diffusion Equation with Dual-Weighted Residual Error Measures
<p>This repository holds all of the raw data generated by my (Modern) Fortran code for a paper "Energy-Dependent, Self-Adaptive Mesh h(p)-Refinement of an Interior-Penalty Scheme for a Discontinuous Galerkin Isogeometric Analysis Spatial Discretisation of the Multi-Group Neutron Diffusion Equation with Dual-Weighted Residual Error Measures".</p><p>The (Modern) Fortran code solves the multi-group neutron diffusion equation using a novel IGA-based spatial discretisations.</p>
Numerical data set belonging to: 'A Finite Volume Parallel Adaptive Mesh Refinement Method for Solid-Liquid Phase'
<p>This data set corresponds to the paper 'A Finite Volume Parallel Adaptive Mesh Refinement Method for Solid-Liquid Phase Change', submitted to Numerical Heat Transfer, Part A: Applications. The numerical data is included in VTK format (to be read by paraView) for the following cases:</p><p>1) 2D Gallium melting in a rectangular cavity (70x50 elements, 140x100 elements, 280x200 elements, 560x400 elements, 1120x800 elements and adaptive mesh)</p><p>2) 3D Gallium melting in a hexagonal cavity (adaptive mesh)</p><p>3) 2D freeze-plug (both steady-state and melting transient): 110x300 elements, 220x600 elements, 440x1200 elements and adaptive mesh)</p><p>Due to the size of the data-set, the data has been split over 8 tar archives featuring a gzip compression. To unpack the data, run the command: cat paper_<i>amr</i>_<i>data.</i>tar.gz.* | tar xzvf -</p><p> </p>
Dark Matter from Axion Strings with Adaptive Mesh Refinement - Supplementary Animations
<p>Supplementary animations to the paper "<em>Dark Matter from Axion Strings with Adaptive Mesh Refinement </em>" (arXiv:2108.05368)</p> <ul> <li><strong>2D.mp4</strong>: 2D slices through our 3D simulation. A string segment piercing the 2D plane is tracked in the right two panels. Shown is the axion field, where the string core shows up as a discontinuity, as well as the radial mode.</li> <li><strong>Axion.mp4</strong>: The evolution of the axion energy density where the string network is overlayed in yellow. The volume spans our full simulation box with periodic boundary conditions. The relative size of a Hubble volume is indicated as well by a slowly growing smaller box.</li> <li><strong>Box.mp4:</strong> We illustrate axion radiation by focusing on a string segment. The volume shown corresponds to about 1/500th of the total simulation volume. The complex behavior of the string network can be observed with its strong influence on the axion energy density.</li> <li><strong>Strings.mp4</strong>: The evolution of the string network is shown in yellow. The volume spans our full simulation box with periodic boundary conditions. The relative size of a Hubble volume is indicated as well by a slowly growing smaller box.</li> </ul>
Energy-Dependent, Self-Adaptive Mesh h(p)-Refinement of a Constraint-Based Continuous Bubnov-Galerkin Isogeometric Analysis Spatial Discretisation of the Self-Adjoint Angular Flux Form of the Multi-Group Neutron Transport Equation with Dual-Weighted Residual Error Measures
<p>This repository holds all of the raw data generated by my (Modern) Fortran code for a paper "Energy-Dependent, Self-Adaptive Mesh h(p)-Refinement of a Constraint-Based Continuous Bubnov-Galerkin Isogeometric Analysis Spatial Discretisation of the Self-Adjoint Angular Flux Form of the Multi-Group Neutron Transport Equation with Dual-Weighted Residual Error Measures".</p> <p>The (Modern) Fortran code solves the SAAF form of the multi-group neutron transport equation using novel NURBS-based, IGA spatial discretisations.</p>
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