FronTier

A simple package for front tracking. A general purpose software package for the geometry and dynamics of an interface has been extracted from the FronTier code developed by the authors and colleagues, and is now publicly available. The purpose of this paper is twofold. We describe significant improvements to the Front Tracking package, especially in the 3D handling of topological bifurcations. We also assess the performance of the package, in comparison with publicly distributed interface codes (the level set method), with published performance results (VOF and other methods) and with previous versions of front tracking. The major new algorithm presented here is Locally Grid Based tracking, which combines the best features of two previous 3D tracking algorithms. It combines the robustness of grid-based tracking with the accuracy of grid free tracking, and thus it is a significant improvement to both of these algorithms. We also discuss the surface curvature and normal algorithms and a higher order propagation algorithm, used for the comparison studies presented here. The code is downloadable from the web, and is accompanied by a web-based testing and evaluation site and extensive web-based documentation.


References in zbMATH (referenced in 55 articles , 1 standard article )

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  1. França, Hugo L.; Oishi, Cassio M.: A machine learning strategy for computing interface curvature in front-tracking methods (2022)
  2. Koffi Bi, Désir-André; Tavares, Mathilde; Chénier, Eric; Vincent, Stéphane: Accuracy and convergence of the curvature and normal vector discretizations for 3D static and dynamic front-tracking interfaces (2022)
  3. Lévy, Bruno: Partial optimal transport for a constant-volume Lagrangian mesh with free boundaries (2022)
  4. Anjos, G. R.: Moving mesh methods for two-phase flow systems: assessment, comparison and analysis (2021)
  5. Bempedelis, Nikolaos; Ventikos, Yiannis: A simple ghost fluid method for compressible multicomponent flows with capillary effects (2021)
  6. Campbell, Bryce K.: An arbitrarily high-order three-dimensional Cartesian-grid method for reconstructing interfaces from volume fraction fields (2021)
  7. Colomés, Oriol; Main, Alex; Nouveau, Léo; Scovazzi, Guglielmo: A weighted shifted boundary method for free surface flow problems (2021)
  8. Hegarty-Cremer, Solene G. D.; Simpson, Matthew J.; Andersen, Thomas L.; Buenzli, Pascal R.: Modelling cell guidance and curvature control in evolving biological tissues (2021)
  9. Joglekar, Saurabh; Li, Xiaolin: Numerical study of crystal growth in reaction-diffusion systems using front tracking (2021)
  10. Zhou, Ye; Williams, Robin J. R.; Ramaprabhu, Praveen; Groom, Michael; Thornber, Ben; Hillier, Andrew; Mostert, Wouter; Rollin, Bertrand; Balachandar, S.; Powell, Phillip D.; Mahalov, Alex; Attal, N.: Rayleigh-Taylor and Richtmyer-Meshkov instabilities: a journey through scales (2021)
  11. Bempedelis, Nikolaos; Ventikos, Yiannis: A simplified approach for simulations of multidimensional compressible multicomponent flows: the grid-aligned ghost fluid method (2020)
  12. Bempedelis, N.; Ventikos, Y.: Energy focusing in shock-collapsed bubble arrays (2020)
  13. Du, Zhifang; Li, Jiequan: Accelerated piston problem and high order moving boundary tracking method for compressible fluid flows (2020)
  14. Giussani, Filippo; Piscaglia, F.; Saez-Mischlich, G.; Hèlie, J.: A three-phase VOF solver for the simulation of in-nozzle cavitation effects on liquid atomization (2020)
  15. Tavares, Mathilde; Koffi-Bi, Désir-André; Chénier, Eric; Vincent, Stéphane: A two-dimensional second order conservative front-tracking method with an original marker advection approach based on jump relations (2020)
  16. Adjerid, Slimane; Chaabane, Nabil; Lin, Tao; Yue, Pengtao: An immersed discontinuous finite element method for the Stokes problem with a moving interface (2019)
  17. Jin, Hyeonseong: Verification of compressible closure models for turbulent multifluid mixing (2017)
  18. Banks, J. W.; Henshaw, W. D.; Kapila, A. K.; Schwendeman, D. W.: An added-mass partition algorithm for fluid-structure interactions of compressible fluids and nonlinear solids (2016)
  19. Tcheng, Alexandra; Nave, Jean-Christophe: A fast-marching algorithm for nonmonotonically evolving fronts (2016)
  20. Dieter-Kissling, Kathrin; Marschall, Holger; Bothe, Dieter: Numerical method for coupled interfacial surfactant transport on dynamic surface meshes of general topology (2015)

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