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Numerical Study on the Flow Past Three Cylinders in Equilateral-Triangular Arrangement at Re = 3 × 106
by
Ji, Zhanling
, Zhang, Mohan
, Yin, Bo
, Yang, Guowei
, Guo, Dilong
in
flow interference
/ Fluid dynamics
/ improved delayed-detached eddy simulation (IDDES)
/ Investigations
/ Pressure distribution
/ Reynolds number
/ vortex dynamics
/ vortex interaction
/ Vortices
2022
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Numerical Study on the Flow Past Three Cylinders in Equilateral-Triangular Arrangement at Re = 3 × 106
by
Ji, Zhanling
, Zhang, Mohan
, Yin, Bo
, Yang, Guowei
, Guo, Dilong
in
flow interference
/ Fluid dynamics
/ improved delayed-detached eddy simulation (IDDES)
/ Investigations
/ Pressure distribution
/ Reynolds number
/ vortex dynamics
/ vortex interaction
/ Vortices
2022
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Numerical Study on the Flow Past Three Cylinders in Equilateral-Triangular Arrangement at Re = 3 × 106
by
Ji, Zhanling
, Zhang, Mohan
, Yin, Bo
, Yang, Guowei
, Guo, Dilong
in
flow interference
/ Fluid dynamics
/ improved delayed-detached eddy simulation (IDDES)
/ Investigations
/ Pressure distribution
/ Reynolds number
/ vortex dynamics
/ vortex interaction
/ Vortices
2022
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Numerical Study on the Flow Past Three Cylinders in Equilateral-Triangular Arrangement at Re = 3 × 106
Journal Article
Numerical Study on the Flow Past Three Cylinders in Equilateral-Triangular Arrangement at Re = 3 × 106
2022
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Overview
One of the most common systems in engineering problems is the multi-column system in the form of an equilateral-triangular arrangement. This study used three-dimensional numerical simulations to investigate the flow around three cylinders in this arrangement at the super-critical Reynolds number Re=3×106, concentrating on the influence on the spacing ratio (L/D) among cylinders. The instantaneous vortex structures, Strouhal numbers, fluid force coefficients, and pressure distributions are analyzed thoroughly. The present study demonstrated that fluid dynamics is sensitive to L/D, by which five different flow patterns are classified, namely single bluff body flow (L/D≤1.1), deflected gap flow (1.2≤L/D≤1.4), anti-phase flow (1.5≤L/D≤2.3), in-phase flow (2.5≤L/D<3.5), and co-shedding flow (L/D≥3.5). Critical bounds are identified by significant transitions in the flow structure, discontinuous drop and jump of St, and force coefficients.
Publisher
MDPI AG
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