2008
DOI: 10.1016/j.cma.2007.09.007
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Numerical simulation of dilute particle laden flows by wavelet BEM–FEM

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Cited by 23 publications
(9 citation statements)
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“…As can be observed, two recirculation zones are formed downstream of the step; one located within the distance 0.0 < x 1 < 5.0 at the bottom of the channel, and the other within 4.5 < x 1 < 10.0 at the top. This result is in good agreement with the higher-order FD numerical solution presented by Erturk [30], where the downstream stagnation point of the bottom recirculation zone is estimated to be located at x 1 = 5.992, and the top recirculation zone is located within 4.823 < x 1 < 9.996, as well as with the boundary element solution reported by Ravnik et al [31].…”
Section: Backward Facing Stepsupporting
confidence: 91%
“…As can be observed, two recirculation zones are formed downstream of the step; one located within the distance 0.0 < x 1 < 5.0 at the bottom of the channel, and the other within 4.5 < x 1 < 10.0 at the top. This result is in good agreement with the higher-order FD numerical solution presented by Erturk [30], where the downstream stagnation point of the bottom recirculation zone is estimated to be located at x 1 = 5.992, and the top recirculation zone is located within 4.823 < x 1 < 9.996, as well as with the boundary element solution reported by Ravnik et al [31].…”
Section: Backward Facing Stepsupporting
confidence: 91%
“…In order to calculate the acceleration contributions on the right hand side, the velocity of the fluid, u  , has to be calculated at the location of the particle. The solution algorithm described in detail in Ravnik et al [7] is used.…”
Section: Lagrangian Particle Trackingmentioning
confidence: 99%
“…Efficient algorithms for Lagrangian particle tracking in fluid flow are an ongoing research topic (Cohen Stuart et al [5]) simulating particles in laminar and turbulent flows (Marchioli et al [6]). In our work, as a starting point, the earlier work by Ravnik et al [7] was chosen, where a BEM-FEM algorithm for a 2D flow simulation was coupled with an explicit Lagrangian particle tracking algorithm. The algorithm was extended to a 3D geometry in Ravnik et al [8].…”
Section: Introductionmentioning
confidence: 99%
“…Ž unič et al [21] proposed a combined BEM-finite element method (FEM) algorithm, replacing subdomain BEM by FEM. The algorithm was used to simulate particle laden flows by Ravnik et al [22]. Other BEM domain decomposition techniques are described in Popov et al [23].…”
Section: Introductionmentioning
confidence: 99%