Gerris is a Free Software program for the solution of the partial differential equations describing fluid flow. The source code is available free of charge under the Free Software GPL license. Gerris was created by Stéphane Popinet and is supported by NIWA (National Institute of Water and Atmospheric research) and Institut Jean le Rond d’Alembert. A brief summary of its main features: Solves the time-dependent incompressible variable-density Euler, Stokes or Navier-Stokes equations Solves the linear and non-linear shallow-water equations Adaptive mesh refinement: the resolution is adapted dynamically to the features of the flow Entirely automatic mesh generation in complex geometries Second-order in space and time Unlimited number of advected/diffused passive tracers Flexible specification of additional source terms Portable parallel support using the MPI library, dynamic load-balancing, parallel offline visualisation Volume of Fluid advection scheme for interfacial flows Accurate surface tension model Multiphase electrohydrodynamics

References in zbMATH (referenced in 93 articles , 1 standard article )

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  1. Kolomenskiy, Dmitry; Nave, Jean-Christophe; Schneider, Kai: Adaptive gradient-augmented level set method with multiresolution error estimation (2016)
  2. Lin-Lin, Zhu; Hui, Guan; Chui-Jie, Wu: Three-dimensional numerical simulation of a bird model in unsteady flight (2016)
  3. Salvador, F.J.; Romero, J.-V.; Roselló, M.-D.; Jaramillo, D.: Numerical simulation of primary atomization in diesel spray at low injection pressure (2016)
  4. Barrett, John W.; Garcke, Harald; Nürnberg, Robert: A stable parametric finite element discretization of two-phase Navier-Stokes flow (2015)
  5. Isaac, Tobin; Burstedde, Carsten; Wilcox, Lucas C.; Ghattas, Omar: Recursive algorithms for distributed forests of octrees (2015)
  6. Kim, Ki-Hong; Gwak, Min-cheol; Yoh, Jack J.: An enhanced particle reseeding algorithm for the hybrid particle level set method in compressible flows (2015)
  7. Theillard, Maxime; Gibou, Frédéric; Pollock, Tresa: A sharp computational method for the simulation of the solidification of binary alloys (2015)
  8. Barrett, John W.; Garcke, Harald; Nürnberg, Robert: Eliminating spurious velocities with a stable approximation of viscous incompressible two-phase Stokes flow (2013)
  9. Chang, Chih-Hao; Deng, Xiaolong; Theofanous, Theo G.: Direct numerical simulation of interfacial instabilities: A consistent, conservative, all-speed, sharp-interface method (2013)
  10. Gibou, Frédéric; Min, Chohong; Fedkiw, Ron: High resolution sharp computational methods for elliptic and parabolic problems in complex geometries (2013)
  11. Hoang, Duong A.; van Steijn, Volkert; Portela, Luis M.; Kreutzer, Michiel T.; Kleijn, Chris R.: Benchmark numerical simulations of segmented two-phase flows in microchannels using the volume of fluid method (2013)
  12. Jemison, Matthew; Loch, Eva; Sussman, Mark; Shashkov, Mikhail; Arienti, Marco; Ohta, Mitsuhiro; Wang, Yaohong: A coupled level set-moment of fluid method for incompressible two-phase flows (2013)
  13. Le Chenadec, Vincent; Pitsch, Heinz: A 3D unsplit forward/backward volume-of-fluid approach and coupling to the level set method (2013)
  14. Le Chenadec, Vincent; Pitsch, Heinz: A monotonicity preserving conservative sharp interface flow solver for high density ratio two-phase flows (2013)
  15. Olshanskii, Maxim A.; Terekhov, Kirill M.; Vassilevski, Yuri V.: An octree-based solver for the incompressible Navier-Stokes equations with enhanced stability and low dissipation (2013)
  16. Theillard, Maxime; Rycroft, Chris H.; Gibou, Frédéric: A multigrid method on non-graded adaptive octree and quadtree Cartesian grids (2013)
  17. Abdullah, Hishyar Kh.: On the two immiscible fluids in contact with each other on a solid boundary (2012)
  18. Brun, Emmanuel; Guittet, Arthur; Gibou, Frédéric: A local level-set method using a hash table data structure (2012)
  19. Ji, Hua; Lien, Fue-Sang; Yee, Eugene: Parallel adaptive mesh refinement combined with additive multigrid for the efficient solution of the Poisson equation (2012)
  20. Kolobov, V.I.; Arslanbekov, R.R.: Towards adaptive kinetic-fluid simulations of weakly ionized plasmas (2012)

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