On the non-slip boundary condition enforcement in SPH methods.

González Gutierrez, Leo Miguel; Souto Iglesias, Antonio; Macia Lang, Fabricio; Colagrossi, A. y Antuono, Matteo (2011). On the non-slip boundary condition enforcement in SPH methods.. En: "6th International SPHERIC Workshop", 08/06/2011 - 10/06/2011, Hamburgo, Alemania. pp. 283-290.

Descripción

Título: On the non-slip boundary condition enforcement in SPH methods.
Autor/es:
  • González Gutierrez, Leo Miguel
  • Souto Iglesias, Antonio
  • Macia Lang, Fabricio
  • Colagrossi, A.
  • Antuono, Matteo
Tipo de Documento: Ponencia en Congreso o Jornada (Artículo)
Título del Evento: 6th International SPHERIC Workshop
Fechas del Evento: 08/06/2011 - 10/06/2011
Lugar del Evento: Hamburgo, Alemania
Título del Libro: Proceedings of 6th International SPHERIC Workshop
Fecha: 2011
Materias:
Escuela: E.T.S.I. Navales (UPM)
Departamento: Enseñanzas Básicas de la Ingeniería Naval [hasta 2014]
Licencias Creative Commons: Reconocimiento - Sin obra derivada - No comercial

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Resumen

The implementation of boundary conditions is one of the points where the SPH methodology still has some work to do. The aim of the present work is to provide an in-depth analysis of the most representative mirroring techniques used in SPH to enforce boundary conditions (BC) along solid profiles. We specifically refer to dummy particles, ghost particles, and Takeda et al. [1] boundary integrals. A Pouseuille flow has been used as a example to gradually evaluate the accuracy of the different implementations. Our goal is to test the behavior of the second-order differential operator with the proposed boundary extensions when the smoothing length h and other dicretization parameters as dx/h tend simultaneously to zero. First, using a smoothed continuous approximation of the unidirectional Pouseuille problem, the evolution of the velocity profile has been studied focusing on the values of the velocity and the viscous shear at the boundaries, where the exact solution should be approximated as h decreases. Second, to evaluate the impact of the discretization of the problem, an Eulerian SPH discrete version of the former problem has been implemented and similar results have been monitored. Finally, for the sake of completeness, a 2D Lagrangian SPH implementation of the problem has been also studied to compare the consequences of the particle movement

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Depositado por: Memoria Investigacion
Depositado el: 18 Dic 2012 09:57
Ultima Modificación: 21 Abr 2016 11:59
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