CTH: A three-dimensional shock wave physics code. CTH is a software system under development at Sandia National Laboratories Albuquerque to model multidimensional, multi-material, large deformation, strong shock wave physics. One-dimensional recti-linear, cylindrical, and spherical meshes; two-dimensional rectangular, and cylindrical meshes; and three-dimensional rectangular meshes are currently available. A two-step Eulerian solution scheme is used with these meshes. The first step is a Lagrangian step in which the cells distort to follow the material motion. The second step is a remesh step where the distorted cells are mapped back to the Eulerian mesh. CTH has several models that are useful for simulating strong shock, large deformation events. Both tabular and analytic equations of state are available. CTH can model elastic-plastic behavior, high explosive detonation, fracture, and motion of fragments smaller than a computational cell. The elastic-plastic model is elastic-perfectly plastic with thermal softening. A programmed burn model is available for modelling high explosive detonation. The Jones-Wilkins-Lee equation of state is available for modelling high explosive reaction products. Fracture can be initiated based on pressure or principle stress. A special model is available for moving fragments smaller than a computational cell with statistically the correct velocity. This model is very useful for analyzing fragmentation experiments and experiments with witness plates. CTH has been carefully designed to minimize the dispersion present in Eulerian codes. It has a high-resolution interface tracker that prevents breakup and distortion of material interfaces. It uses second order convection schemes to flux all quantities between cells. This paper describes the models, and novel features of CTH. Special emphasis will be placed on the features that are novel to CTH or are not direct generalizations of two-dimensional models. Another paper by Trucano and McGlaun (1989) describes several hypervelocity impact calculations using CTH.

References in zbMATH (referenced in 19 articles )

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  1. Burton, D.E.; Morgan, N.R.; Charest, M.R.J.; Kenamond, M.A.; Fung, J.: Compatible, energy conserving, bounds preserving remap of hydrodynamic fields for an extended ALE scheme (2018)
  2. Hernandez, R.J.; Fahrenthold, E.P.: Hybrid particle-element method for an unstructured hexahedral mesh (2013)
  3. Baer, M.R.; Gartling, D.K.; Desjardin, P.E.: Probabilistic models for reactive behaviour in heterogeneous condensed phase media (2012)
  4. Vitali, Efrem; Benson, David J.: Modeling localized failure with arbitrary Lagrangian Eulerian methods (2012)
  5. Furnish, Michael D.; Chhabildas, Lalit C.; Reinhart, William D.; Trott, Wayne M.; Vogler, Tracy J.: Determination and interpretation of statistics of spatially resolved waveforms in spalled tantalum from 7 to 13 GPa (2009)
  6. Wang, Jingtao; Liu, Kaixin; Zhang, Deliang: An improved CE/SE scheme for multi-material elastic-plastic flows and its applications (2009)
  7. Borg, John P.; Vogler, Tracy J.: Mesoscale calculations of the dynamic behavior of a granular ceramic (2008)
  8. Daniel, Eric; Massoni, Jacques: Numerical simulations of shock wave propagation in condensed multiphase materials (2007)
  9. De Niem, D.; K├╝hrt, E.; Motschmann, U.: A volume-of-fluid method for simulation of compressible axisymmetric multi-material flow (2007)
  10. De Chant, Lawrence J.: A high velocity plate penetration hole diameter relationship based on late time stagnation point flow concepts (2005)
  11. Clarke, Jerry A.; Namburu, Raju R.: A distributed computing environment for interdisciplinary applications (2002)
  12. Freitas, Christopher J.: The issue of numerical uncertainty (2002)
  13. Benson, David J.: An implicit multi-material Eulerian formulation (2000)
  14. Peery, James S.; Carroll, Daniel E.: Multi-material ALE methods in unstructured grids (2000)
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  19. Fang, Huei Eliot; Robinson, Allen C.; Cho, Kah-Song: Hydrocode development on the connection machine (1992)