2019
DOI: 10.1016/j.cpc.2018.08.001
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Fast and accurate SPH modelling of 3D complex wall boundaries in viscous and non viscous flows

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Cited by 66 publications
(38 citation statements)
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“…As for boundary integrals (see [35] for a fundamental reference on this kind of BC implementation, where formulae for first and second derivatives with a semi-analytic formulation with boundary integrals are proposed and validated), they provide consistent formulations and are a first choice in extremely fragmented flows, such as those found in hydroplaning simulations [19]. For this type of technique, Calderon et al [13] have recently developed a formulation that improves the computation of the renormalisation factor in two and three dimensions.…”
Section: Grand Challenge 2: Boundary Conditions (Souto-iglesias)mentioning
confidence: 99%
“…As for boundary integrals (see [35] for a fundamental reference on this kind of BC implementation, where formulae for first and second derivatives with a semi-analytic formulation with boundary integrals are proposed and validated), they provide consistent formulations and are a first choice in extremely fragmented flows, such as those found in hydroplaning simulations [19]. For this type of technique, Calderon et al [13] have recently developed a formulation that improves the computation of the renormalisation factor in two and three dimensions.…”
Section: Grand Challenge 2: Boundary Conditions (Souto-iglesias)mentioning
confidence: 99%
“…Mayrhofer et al [MFK*15] extended the proposed semi‐analytical boundary conditions to 3D. Chiron et al [CdOL19] further adapted the Laplacian operator to the fully discrete approach of the walls. However, their method only considers how to take the boundary integral for the gradient term.…”
Section: Related Workmentioning
confidence: 99%
“…The convergence and precision of the particles' final positions depend on the quality of the reflections evaluated by the algorithm [47]. Other boundary treatment techniques currently being developed include: a semi-analytical method with the estimation of the contact forces in rigid boundaries [48], an enhanced form of the latter with wall-corrected gradients to be used under general 2D [49,50] and 3D [51] boundary conditions, a boundary integral approach proposed by the authors of [52], and a new SPH model presented by the authors of [53] for viscous and non-viscous flows with 3D complex boundaries.…”
Section: Introductionmentioning
confidence: 99%