Immersed particle method for fluid–structure interaction

By Timon Rabczuk, R. Gracie, Jeong‐Hoon Song, Ted Belytschko. 2009

447 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/78992253031d01c4a3e6c73945d29d244e4be606

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Citations in the corpus

A coupled SPH-DEM model for fluid-structure interaction problems with free-surface flow and structural failure (2016, unknown): “Rabczuk [13] used immersed particle method treated in fluid and structure, in which a Kirchhoff–Love shell theory is adopted, to model FSI with crack propagation.”
An improved meshless Shepard and least squares method possessing the delta property and requiring no singular weight function (2014, background): “Remarkable successes have been reported in applying these methods for analyzing challenging engineering problems, namely, fracture modelling [4–12], plate problems [13], finite deformation problem [14,15], fluid struction interaction [16] consolidation problem [17], dynamic simulation [18–20], three”
Rotation free isogeometric thin shell analysis using PHT-splines (2011, background): “Depending on the thickness, shell elements can be categorized into thin plate/shell elements [2–9] and thick plate/shell elements [10–16].”
Phase-field modeling of fluid-driven dynamic cracking in porous media (2019, methodology): “In the framework of mesh-free method [18], typical discrete approaches are cracking-particle method [19, 20] or immersed particle method [21].”
A displacement smoothing induced strain gradient stabilization for the meshfree Galerkin nodal integration method (2015, background): “Meshfree, or particle methods, offer many numerical advantages over conventional finite element and finite difference methods in modeling large deformation, moving discontinuity and immersed problems in solid and structural applications [6,21,22,29,30,40].”
Isogeometric analysis: An overview and computer implementation aspects (2012, methodology): “The same procedure was used in imposing BCs in meshless methods when coupling a fluid to a solid domain through a master-slave concept [122].”
A meshless sub-region radial point interpolation method for accurate calculation of crack tip fields (2014, unknown): “Recently, much effort has been directed towards the application of meshless methods to crack problems to overcome the difficulties in traditional numerical methods such as meshless methods for dynamic problem, 2D fracture modelling [9–18], 3D fracture modelling [19,38–41], fluid structure integratio”
A phase-field modeling approach of fracture propagation in poroelastic media (2018, unknown): “the contributions in [12].”