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Referencias verificables

Métodos numéricos y burbujas

  1. Fuster, D. y Popinet, S. (2018). “An all-Mach method for the simulation of bubble dynamics problems in the presence of surface tension.” Journal of Computational Physics, 374, 752–768. doi:10.1016/j.jcp.2018.07.055.
  2. Popinet, S. (2009). “An accurate adaptive solver for surface-tension-driven interfacial flows.” Journal of Computational Physics, 228, 5838–5866. doi:10.1016/j.jcp.2009.04.042.
  3. Saade, Y., Lohse, D. y Fuster, D. (2023). “A multigrid solver for the coupled pressure-temperature equations in an all-Mach solver with VoF.” Journal of Computational Physics, 476, 111865. doi:10.1016/j.jcp.2022.111865.
  4. Le Métayer, O. y Saurel, R. (2016). “The Noble-Abel Stiffened-Gas equation of state.” Physics of Fluids, 28, 046102. doi:10.1063/1.4945981.
  5. Código oficial Basilisk: compressible/two-phase.h, Mie-Gruneisen.h, NASG.h, thermal.h y test/collapse.c.

Colapso, chorro, presión y daño

  1. Dular, M., Požar, T., Zevnik, J. y Petkovšek, R. (2019). “High speed observation of damage created by a collapse of a single cavitation bubble.” Wear, 418–419, 13–23. doi:10.1016/j.wear.2018.11.004.
  2. Joshi, S., Franc, J.-P., Ghigliotti, G. y Fivel, M. (2019). “SPH modelling of a cavitation bubble collapse near an elasto-visco-plastic material.” Journal of the Mechanics and Physics of Solids, 125, 420–439. doi:10.1016/j.jmps.2018.12.016.
  3. Ohl, S.-W., Reese, H. y Ohl, C.-D. (2024). “Cavitation bubble collapse near a rigid wall with an oil layer.” International Journal of Multiphase Flow, 174, 104761. doi:10.1016/j.ijmultiphaseflow.2024.104761.
  4. Philipp, A. y Lauterborn, W. (1998). “Cavitation erosion by single laser-produced bubbles.” Journal of Fluid Mechanics, 361, 75–116. doi:10.1017/S0022112098008738.
  5. Vogel, A., Lauterborn, W. y Timm, R. (1989). “Optical and acoustic investigations of the dynamics of laser-produced cavitation bubbles near a solid boundary.” Journal of Fluid Mechanics, 206, 299–338. doi:10.1017/S0022112089002314.
  6. Plesset, M. S. y Chapman, R. B. (1971). “Collapse of an initially spherical vapour cavity in the neighbourhood of a solid boundary.” Journal of Fluid Mechanics, 47, 283–290. doi:10.1017/S0022112071001058.
  7. Supponen, O., Obreschkow, D., Tinguely, M., Kobel, P., Dorsaz, N. y Farhat, M. (2016). “Scaling laws for jets of single cavitation bubbles.” Journal of Fluid Mechanics, 802, 263–293. doi:10.1017/jfm.2016.463.
  8. Supponen, O., Obreschkow, D., Kobel, P., Tinguely, M., Dorsaz, N. y Farhat, M. (2017). “Shock waves from nonspherical cavitation bubbles.” Physical Review Fluids, 2, 093601. doi:10.1103/PhysRevFluids.2.093601.
  9. Tong, S.-Y., Zhang, S., Wang, S.-P. y Li, S. (2022). “Characteristics of the bubble-induced pressure, force, and impulse on a rigid wall.” Ocean Engineering, 255, 111484. doi:10.1016/j.oceaneng.2022.111484.
  10. Tagawa, Y., Yamamoto, S., Hayasaka, K. y Kameda, M. (2016). “On pressure impulse of a laser-induced underwater shock wave.” Journal of Fluid Mechanics, 808, 5–18. doi:10.1017/jfm.2016.644.
  11. Reuter, F., Deiter, C. y Ohl, C.-D. (2022). “Cavitation erosion by shockwave self-focusing of a single bubble.” Ultrasonics Sonochemistry, 90, 106131. doi:10.1016/j.ultsonch.2022.106131.
  12. Subramanian, R. K., Yang, Z., Romanò, F. y Coutier-Delgosha, O. (2026). “Single bubble collapse near a wall: Pressure wave and microjet impact.” Physics of Fluids, 38, 046114. doi:10.1063/5.0325686.

MPM, software y sólidos

  1. Sulsky, D., Chen, Z. y Schreyer, H. L. (1994). “A particle method for history-dependent materials.” Computer Methods in Applied Mechanics and Engineering, 118, 179–196. doi:10.1016/0045-7825(94)90112-0.
  2. de Vaucorbeil, A. et al. (2020). “Material point method after 25 years: Theory, implementation, and applications.” Advances in Applied Mechanics, 53, 185–398. doi:10.1016/bs.aams.2019.11.001.
  3. Iaconeta, I., Larese, A., Rossi, R. y Oñate, E. (2017). “An Implicit Material Point Method Applied to Granular Flows.” Procedia Engineering, 175, 226–232. doi:10.1016/j.proeng.2017.01.017.
  4. Iaconeta, I., Larese, A., Rossi, R. y Guo, Z. (2017). “Comparison of a Material Point Method and a Galerkin Meshfree Method for the Simulation of Cohesive-Frictional Materials.” Materials, 10, 1150. doi:10.3390/ma10101150.
  5. de Vaucorbeil, A., Nguyen, V. P. y Nguyen-Thanh, C. (2021). “Karamelo: an open source parallel C++ package for the material point method.” Computational Particle Mechanics, 8, 767–789. doi:10.1007/s40571-020-00369-8.
  6. Repositorios/documentación oficiales: Kratos MPMApplication, Kratos 10.4.3, Uintah, CB-Geo MPM, Anura3D OpenSource y Karamelo.

Materiales, gradación y propiedades

  1. Fernando, P. L. N., Mohotti, D., Remennikov, A., Hazell, P. J., Wang, H. y Amin, A. (2020). “Experimental, numerical and analytical study on the shock wave propagation through impedance-graded multi-metallic systems.” International Journal of Mechanical Sciences, 178, 105621. doi:10.1016/j.ijmecsci.2020.105621.
  2. Fan, J. et al. (2023). “High-Performance Pure Aluminum Coatings on Stainless Steels by Cold Spray.” Coatings, 13, 738. doi:10.3390/coatings13040738.
  3. Wagner, W. y Pruß, A. (2002). “The IAPWS Formulation 1995 for the Thermodynamic Properties of Ordinary Water Substance for General and Scientific Use.” Journal of Physical and Chemical Reference Data, 31, 387–535. doi:10.1063/1.1461829.
  4. Huber, M. L. et al. (2009). “New International Formulation for the Viscosity of H2O.” Journal of Physical and Chemical Reference Data, 38. doi:10.1063/1.3088050.
  5. IAPWS (2014). “Revised Release on the Surface Tension of Ordinary Water Substance.” Documento oficial.