p4est

p4est: Parallel AMR on Forests of Octrees. The p4est software library enables the dynamic management of a collection of adaptive octrees, conveniently called a forest of octrees. p4est is designed to work in parallel and scale to hundreds of thousands of processor cores. We explain the concepts and algorithms behind p4est in this article.


References in zbMATH (referenced in 89 articles , 1 standard article )

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  1. Čapek, Marek: A phase-field method applied to interface tracking for blood clot formation. (2020)
  2. Egan, Raphael; Gibou, Frédéric: xGFM: recovering convergence of fluxes in the ghost fluid method (2020)
  3. Favino, Marco; Hunziker, Jürg; Caspari, Eva; Quintal, Beatriz; Holliger, Klaus; Krause, Rolf: Fully-automated adaptive mesh refinement for media embedding complex heterogeneities: application to poroelastic fluid pressure diffusion (2020)
  4. Fehn, Niklas; Munch, Peter; Wall, Wolfgang A.; Kronbichler, Martin: Hybrid multigrid methods for high-order discontinuous Galerkin discretizations (2020)
  5. Huang, Juntao; Liu, Yuan; Guo, Wei; Tao, Zhanjing; Cheng, Yingda: An adaptive multiresolution interior penalty discontinuous Galerkin method for wave equations in second order form (2020)
  6. Krämer, Andreas; Wilde, Dominik; Küllmer, Knut; Reith, Dirk; Foysi, Holger; Joppich, Wolfgang: Lattice Boltzmann simulations on irregular grids: introduction of the NATriuM library (2020)
  7. Michalakes, John: HPC for weather forecasting (2020)
  8. Moxey, David; Amici, Roman; Kirby, Mike: Efficient matrix-free high-order finite element evaluation for simplicial elements (2020)
  9. Offermans, N.; Peplinski, A.; Marin, O.; Schlatter, P.: Adaptive mesh refinement for steady flows in Nek5000 (2020)
  10. Wang, Lai; Gobbert, Matthias K.; Yu, Meilin: A dynamically load-balanced parallel (p)-adaptive implicit high-order flux reconstruction method for under-resolved turbulence simulation (2020)
  11. Wheeler, Mary F.; Wick, Thomas; Lee, Sanghyun: IPACS: integrated phase-field advanced crack propagation simulator. An adaptive, parallel, physics-based-discretization phase-field framework for fracture propagation in porous media (2020)
  12. Zhao, Yidong; Choo, Jinhyun: Stabilized material point methods for coupled large deformation and fluid flow in porous materials (2020)
  13. Arndt, Daniel; Bangerth, Wolfgang; Clevenger, Thomas C.; Davydov, Denis; Fehling, Marc; Garcia-Sanchez, Daniel; Harper, Graham; Heister, Timo; Heltai, Luca; Kronbichler, Martin; Kynch, Ross Maguire; Maier, Matthias; Pelteret, Jean-Paul; Turcksin, Bruno; Wells, David: The deal.II library, Version 9.1 (2019)
  14. Burstedde, Carsten; Holke, Johannes; Isaac, Tobin: On the number of face-connected components of Morton-type space-filling curves (2019)
  15. Cerveny, Jakub; Dobrev, Veselin; Kolev, Tzanio: Nonconforming mesh refinement for high-order finite elements (2019)
  16. Fernando, Milinda; Neilsen, David; Lim, Hyun; Hirschmann, Eric; Sundar, Hari: Massively parallel simulations of binary black hole intermediate-mass-ratio inspirals (2019)
  17. Freret, L.; Ivan, L.; De Sterck, H.; Groth, C. P. T.: High-order finite-volume method with block-based AMR for magnetohydrodynamics flows (2019)
  18. Ganis, Benjamin; Pencheva, Gergina; Wheeler, Mary F.: Adaptive mesh refinement with an enhanced velocity mixed finite element method on semi-structured grids using a fully coupled solver (2019)
  19. Peter Bastian, Markus Blatt, Andreas Dedner, Nils-Arne Dreier, Christian Engwer, René Fritze, Carsten Gräser, Christoph Grüninger, Dominic Kempf, Robert Klöfkorn, Mario Ohlberger, Oliver Sander: The DUNE Framework: Basic Concepts and Recent Developments (2019) arXiv
  20. Siripatana, A.; Giraldi, L.; Le Maître, O. P.; Knio, O. M.; Hoteit, I.: Combining ensemble Kalman filter and multiresolution analysis for efficient assimilation into adaptive mesh models (2019)

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