FSISPH: An SPH formulation for impacts between dissimilar materials
We present an SPH formulation with several new features designed to better model the fully-compressible interaction of dissimilar materials. We developed the new method to simulate the atmospheric entry and break-up of small celestial bodies in planetary atmospheres. The formulation uses a unity-bas...
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Veröffentlicht in: | Journal of computational physics 2022-11, Vol.469 (C), p.111533, Article 111533 |
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Sprache: | eng |
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Zusammenfassung: | We present an SPH formulation with several new features designed to better model the fully-compressible interaction of dissimilar materials. We developed the new method to simulate the atmospheric entry and break-up of small celestial bodies in planetary atmospheres. The formulation uses a unity-based, density-energy discretization of the hydrodynamic conservation laws with linear-corrected kernel gradients. To account for variations in compressibility, we use an HLLC approximate Riemann solver to adjust the velocity gradient at material interfaces. To handle large transverse velocity discontinuities, we introduce a simple slip interface model that limits the artificial viscosity at material interfaces. Diffusion is optionally applied through the velocity gradient and this allows the density and specific thermal energy to evolve in a manner more consistent with the first law of thermodynamics in comparison to other more direct diffusion schemes. We also introduce a material-local second-order artificial conduction scheme used to smooth the specific thermal energy field. Material damage fits neatly under this framework by treating the damage front as a material interface. The method has been implemented as a solver, FSISPH, within the code, Spheral++, and is publicly available on github. We test our new solver on a number of classic shock, mixing, and multi-material problem. The components we outline can significantly improve accuracy of SPH for problems with sharp contact discontinuities.
•SPH can be applied to multi-material flows with dramatic density discontinuities.•An HLLC solver improves the distribution of compression at interfaces.•An artificial viscosity limiter improves the sharpness of shear discontinuities.•Second-order artificial conduction can reduce wall-heating.•Damage fronts are well-represented as a material interface. |
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ISSN: | 0021-9991 1090-2716 |
DOI: | 10.1016/j.jcp.2022.111533 |