An Efficient Hybrid Incompressible SPH Solver with Interface Handling for Boundary Conditions

We propose a hybrid smoothed particle hydrodynamics solver for efficientlysimulating incompressible fluids using an interface handling method for boundary conditions in the pressure Poisson equation. We blend particle density computed with one smooth and one spiky kernel to improve the robustness ag...

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Veröffentlicht in:Computer graphics forum Jg. 37; H. 1; S. 313 - 324
Hauptverfasser: Takahashi, Tetsuya, Dobashi, Yoshinori, Nishita, Tomoyuki, Lin, Ming C.
Format: Journal Article
Sprache:Englisch
Veröffentlicht: Oxford Blackwell Publishing Ltd 01.02.2018
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ISSN:0167-7055, 1467-8659
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Abstract We propose a hybrid smoothed particle hydrodynamics solver for efficientlysimulating incompressible fluids using an interface handling method for boundary conditions in the pressure Poisson equation. We blend particle density computed with one smooth and one spiky kernel to improve the robustness against both fluid–fluid and fluid–solid collisions. To further improve the robustness and efficiency, we present a new interface handling method consisting of two components: free surface handling for Dirichlet boundary conditions and solid boundary handling for Neumann boundary conditions. Our free surface handling appropriately determines particles for Dirichlet boundary conditions using Jacobi‐based pressure prediction while our solid boundary handling introduces a new term to ensure the solvability of the linear system. We demonstrate that our method outperforms the state‐of‐the‐art particle‐based fluid solvers. We propose a hybrid smoothed particle hydrodynamics solver for efficiently simulating incompressible fluids using an interface handling method for boundary conditions in the pressure Poisson equation. We blend particle density computed with one smooth and one spiky kernel to improve the robustness against both fluid–fluid and fluid–solid collisions.To further improve the robustness and efficiency, we present a new interface handling method consisting of two components: free surface handling for Dirichlet boundary conditions and solid boundary handling for Neumann boundary conditions.
AbstractList We propose a hybrid smoothed particle hydrodynamics solver for efficientlysimulating incompressible fluids using an interface handling method for boundary conditions in the pressure Poisson equation. We blend particle density computed with one smooth and one spiky kernel to improve the robustness against both fluid–fluid and fluid–solid collisions. To further improve the robustness and efficiency, we present a new interface handling method consisting of two components: free surface handling for Dirichlet boundary conditions and solid boundary handling for Neumann boundary conditions. Our free surface handling appropriately determines particles for Dirichlet boundary conditions using Jacobi‐based pressure prediction while our solid boundary handling introduces a new term to ensure the solvability of the linear system. We demonstrate that our method outperforms the state‐of‐the‐art particle‐based fluid solvers.
We propose a hybrid smoothed particle hydrodynamics solver for efficientlysimulating incompressible fluids using an interface handling method for boundary conditions in the pressure Poisson equation. We blend particle density computed with one smooth and one spiky kernel to improve the robustness against both fluid–fluid and fluid–solid collisions. To further improve the robustness and efficiency, we present a new interface handling method consisting of two components: free surface handling for Dirichlet boundary conditions and solid boundary handling for Neumann boundary conditions. Our free surface handling appropriately determines particles for Dirichlet boundary conditions using Jacobi‐based pressure prediction while our solid boundary handling introduces a new term to ensure the solvability of the linear system. We demonstrate that our method outperforms the state‐of‐the‐art particle‐based fluid solvers. We propose a hybrid smoothed particle hydrodynamics solver for efficiently simulating incompressible fluids using an interface handling method for boundary conditions in the pressure Poisson equation. We blend particle density computed with one smooth and one spiky kernel to improve the robustness against both fluid–fluid and fluid–solid collisions.To further improve the robustness and efficiency, we present a new interface handling method consisting of two components: free surface handling for Dirichlet boundary conditions and solid boundary handling for Neumann boundary conditions.
Author Takahashi, Tetsuya
Lin, Ming C.
Dobashi, Yoshinori
Nishita, Tomoyuki
Author_xml – sequence: 1
  givenname: Tetsuya
  surname: Takahashi
  fullname: Takahashi, Tetsuya
  email: ttfreedom306@gmail.com
  organization: UEI Research
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  givenname: Yoshinori
  surname: Dobashi
  fullname: Dobashi, Yoshinori
  email: ime.dobashi@gmail.com
  organization: Hokkaido University
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  givenname: Tomoyuki
  surname: Nishita
  fullname: Nishita, Tomoyuki
  email: nishita@shudo-u.ac.jp
  organization: Hiroshima Shudo University
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  givenname: Ming C.
  surname: Lin
  fullname: Lin, Ming C.
  organization: The University of North Carolina at Chapel Hill
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Snippet We propose a hybrid smoothed particle hydrodynamics solver for efficientlysimulating incompressible fluids using an interface handling method for boundary...
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StartPage 313
SubjectTerms boundary condition
Boundary conditions
Computational fluid dynamics
Dirichlet problem
Fluid flow
Fluids
Free surfaces
I.3.5 [Computer Graphics]: Computational Geometry and Object Modelling Physically based modelling I.3.7 [Computer Graphics]: Three‐Dimensional Graphics and Realism Animation
Incompressible flow
incompressible fluid
Incompressible fluids
Materials handling
Particle density (concentration)
Poisson equation
Robustness
Smooth particle hydrodynamics
Solvers
SPH
Title An Efficient Hybrid Incompressible SPH Solver with Interface Handling for Boundary Conditions
URI https://onlinelibrary.wiley.com/doi/abs/10.1111%2Fcgf.13292
https://www.proquest.com/docview/2007822832
Volume 37
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