2004
DOI: 10.1016/j.cma.2003.11.002
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Simulation of incompressible viscous flows past a circular cylinder by hybrid FD scheme and meshless least square-based finite difference method

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Cited by 157 publications
(91 citation statements)
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References 23 publications
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“…(5) is solved using the SOR method. First of all, each stationary (28,29) and oscillating cylinder (30) 0 . At the inflow boundary, uniform flow ( ) ( )…”
Section: Basic Equations and Numerical Methodsmentioning
confidence: 99%
“…(5) is solved using the SOR method. First of all, each stationary (28,29) and oscillating cylinder (30) 0 . At the inflow boundary, uniform flow ( ) ( )…”
Section: Basic Equations and Numerical Methodsmentioning
confidence: 99%
“…to equation system (21). In the case of Neumann boundary conditions, this subsystem can be used to impose a derivative boundary value at…”
Section: For a Segment [ J] With Interior And Boundary Pointsmentioning
confidence: 99%
“…In the second problem, it is well-known that the flow has a stable pattern with a fixed pair of symmetric vortices behind the cylinder at Re up to 40. Ding et al [21] presented a hybrid approach, which combines the conventional FDM and the meshfree least square-based finite difference (MLSFD) method for simulating the 2D steady and unsteady incompressible flows. In their works, the MLSFD method was adopted to deal with the spatial discretisation in the region with complex geometry and the conventional FDM was applied in the rest of the flow domain to take advantage of its high computational efficiency.…”
Section: Introductionmentioning
confidence: 99%
“…Results have been obtained for a range of actuation frequencies and applied voltages: f j ∈ [15,180] Hz and V rms ∈ [15,40] V. The results show an approximately linear behavior of the peak velocity with respect to the applied voltage, V rms . Furthermore, the highest peak velocity occurs at the lowest investigated frequency, f j = 15 Hz, and decreases with increasing actuation frequency.…”
Section: Performance Of Synthetic Jet Actuation Systemmentioning
confidence: 96%
“…For example, a grid refinement study by Cox et al [177] at Re D = 1000 (laminar flow) and Re D = 5 · 10 Reference Details Cox et al [177] compressible URANS (M = 0. [180] incompressible URANS (stream function-vorticity formulation), O ∆x 2 , ∆t 4 , hybrid conventional/mesh-free FD method, rectangular domain with farfield at 30D (downstream), 8D (upstream) and 16D (cross-stream) from center, steps/cycle based on stability of RK4 explicit time integration (turbulent flow) shows that the error in the computed Strouhal number on their standard grid with 197 × 97 points and the farfield boundary at 20D from the center is within 4% of the extrapolated value for an infinitely refined grid, whereas a finer grid 289 × 145 grid yields an error of 2%. If we assume that these values are also representative for Re D = 200, then an error margin of 3% to their result yields a Strouhal number of St = 0.192 ± 0.06.…”
Section: Time-dependent Flow Around Circular Cylindermentioning
confidence: 99%