HOPR

HOPR (High Order Preprocessor) is an open-source software for the generation of three-dimensional unstructured high-order meshes. These meshes are needed by high-order numerical methods like Discontinuous Galerkin, Spectral Element Methods or pFEM, in order to retain their accuracy if the computational domain includes curved boundaries. HOPR has been developed by the Numerics Research Group (NRG) lead by Prof. Claus-Dieter Munz at the Institute of Aerodynamics and Gasdynamics at the University of Stuttgart, Germany.


References in zbMATH (referenced in 16 articles )

Showing results 1 to 16 of 16.
Sorted by year (citations)

  1. Ntoukas, Gerasimos; Manzanero, Juan; Rubio, Gonzalo; Valero, Eusebio; Ferrer, Esteban: An entropy-stable p-adaptive nodal discontinuous Galerkin for the coupled Navier-Stokes/Cahn-Hilliard system (2022)
  2. Dürrwächter, Jakob; Kurz, Marius; Kopper, Patrick; Kempf, Daniel; Munz, Claus-Dieter; Beck, Andrea: An efficient sliding mesh interface method for high-order discontinuous Galerkin schemes (2021)
  3. Hennemann, Sebastian; Rueda-Ramírez, Andrés M.; Hindenlang, Florian J.; Gassner, Gregor J.: A provably entropy stable subcell shock capturing approach for high order split form DG for the compressible Euler equations (2021)
  4. Krais, Nico; Beck, Andrea; Bolemann, Thomas; Frank, Hannes; Flad, David; Gassner, Gregor; Hindenlang, Florian; Hoffmann, Malte; Kuhn, Thomas; Sonntag, Matthias; Munz, Claus-Dieter: FLEXI: a high order discontinuous Galerkin framework for hyperbolic-parabolic conservation laws (2021)
  5. Ntoukas, Gerasimos; Manzanero, Juan; Rubio, Gonzalo; Valero, Eusebio; Ferrer, Esteban: A free-energy stable p-adaptive nodal discontinuous Galerkin for the Cahn-Hilliard equation (2021)
  6. Rueda-Ramírez, Andrés M.; Hennemann, Sebastian; Hindenlang, Florian J.; Winters, Andrew R.; Gassner, Gregor J.: An entropy stable nodal discontinuous Galerkin method for the resistive MHD equations. II: Subcell finite volume shock capturing (2021)
  7. Schneider, Teseo; Panozzo, Daniele; Zhou, Xianlian: Isogeometric high order mesh generation (2021)
  8. Bohm, Marvin; Winters, Andrew R.; Gassner, Gregor J.; Derigs, Dominik; Hindenlang, Florian; Saur, Joachim: An entropy stable nodal discontinuous Galerkin method for the resistive MHD equations. I: Theory and numerical verification (2020)
  9. Chen, Wenqian; Ju, Yaping; Zhang, Chuhua: A collocated-grid spectral difference method for compressible flows (2020)
  10. Schnücke, Gero; Krais, Nico; Bolemann, Thomas; Gassner, Gregor J.: Entropy stable discontinuous Galerkin schemes on moving meshes for hyperbolic conservation laws (2020)
  11. Kopriva, David A.; Hindenlang, Florian J.; Bolemann, Thomas; Gassner, Gregor J.: Free-stream preservation for curved geometrically non-conforming discontinuous Galerkin spectral elements (2019)
  12. Li, Shu-Jie: Mesh curving and refinement based on cubic Bézier surface for high-order discontinuous Galerkin methods (2019)
  13. Pfeiffer, M.; Hindenlang, F.; Binder, T.; Copplestone, S. M.; Munz, C.-D.; Fasoulas, S.: A Particle-In-Cell solver based on a high-order hybridizable discontinuous Galerkin spectral element method on unstructured curved meshes (2019)
  14. Rueda-Ramírez, Andrés M.; Manzanero, Juan; Ferrer, Esteban; Rubio, Gonzalo; Valero, Eusebio: A p-multigrid strategy with anisotropic p-adaptation based on truncation errors for high-order discontinuous Galerkin methods (2019)
  15. Costa, Ricardo; Clain, Stéphane; Loubère, Raphaël; Machado, Gaspar J.: Very high-order accurate finite volume scheme on curved boundaries for the two-dimensional steady-state convection-diffusion equation with Dirichlet condition (2018)
  16. Crabill, J.; Witherden, F. D.; Jameson, A.: A parallel direct cut algorithm for high-order overset methods with application to a spinning golf ball (2018)