S. P. Kopysov, I. M. Kuz'min, N. S. Nedozhogin, A. K. Novikov, L. E. Tonkov
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Список литературы
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| 1. |
Berndt M., Breil J., Galera S., Kucharik M., Maire P.-H., Shashkov M., “Two-step hybrid conservative remapping for multimaterial arbitrary Lagrangian–Eulerian methods”, Journal of Computational Physics, 230:17 (2011), 6664–6687 |
| 2. |
Farrell P.E., Piggott M.D., Pain C.C., Gorman G.J., Wilson C.R., “Conservative interpolation between unstructured meshes via supermesh construction”, Computer Methods in Applied Mechanics and Engineering, 198:33–36 (2009), 2632–2642 |
| 3. |
de Boer A., van der Shoot M.S., Bijl H., “Mesh deformation based on radial basis function interpolation”, Computers and Structures, 85:11–14 (2007), 784–795 |
| 4. |
De Boer A., Van der Shoot M.S., Bijl H., “New method for mesh moving based on radial basis function interpolation”, ECCOMAS CFD 2006: Proceedings of the European Conference on Computational Fluid Dynamics (Egmond aan Zee, Netherlands, 2006), 1–16 |
| 5. |
Wang T.-S., Zhao X., Zhang S., Chen Y.-S., “Development of an aeroelastic modeling capability for transient nozzle flow analysis”, Journal of Propulsion and Power, 30:6 (2014), 1692–1700 |
| 6. |
Novikov A., Piminova N., Kopysov S., Sagdeeva Yu., “Layer-by-layer partitioning of finite element meshes for multicore architectures”, Communications in Computer and Information Science, 687 (2016), 106–117 |
| 7. |
Shepard D., “A two-dimensional interpolation function for irregularly-spaced data”, Proceedings of the 1968 23rd ACM National Conference (1968), 517–524 |
| 8. |
De Marchi S., Schaback R., Wendland H., “Near-optimal data-independent point locations for radial basis function interpolation”, Advances in Computational Mathematics, 23:3 (2005), 317–330 |
| 9. |
Rendall T.C.S., Allen C.B., “Efficient mesh motion using radial basis functions with data reduction algorithms”, Journal of Computational Physics, 228:17 (2009), 6231–6249 |
| 10. |
Kopysov S., Kuzmin I., Nedozhogin N., Novikov A., Sagdeeva Yu., “Scalable hybrid implementation of the Schur complement method for multi-GPU systems”, The Journal of Supercomputing, 69:1 (2014), 81–88 |