Mathematical Problems in Engineering / 2020 / Article / Tab 1 / Research Article
Unsteady RANS Modeling of Flow around Two-Dimensional Rectangular Cylinders with Different Side Ratios at Reynolds Number 6.85 × 105 Table 1 Comparison of integral parameters with different models.
Case y 0 /h (×10−3 )Re (×104 ) C d Relative deviation (%) C l rmsRelative deviation (%) St Relative deviation (%) Standard k-ε M1G1 0.5 68.5 1.67 20.5 0.02 98.3 0.129 2.3 M1G2 1.0 1.69 19.5 0.31 73.5 0.138 4.5 M1G3 1.5 1.67 20.5 0.29 75.2 0.085 35.6 M1G4 2.0 1.67 20.5 0.30 74.4 0.114 13.6 RNG k-ε M2G1 0.5 2.35 11.9 2.53 116.2 0.090 31.8 M2G2 1.0 2.32 10.5 1.65 41.0 0.090 31.8 M2G3 1.5 2.33 11.0 1.70 45.3 0.099 25.0 M2G4 2.0 2.35 11.9 1.65 41.0 0.120 9.1 Realizable k-ε M3G1 0.5 2.16 2.9 1.24 6.0 0.096 27.3 M3G2 1.0 2.2 4.8 1.28 9.4 0.142 7.6 M3G3 1.5 2.13 1.4 1.23 5.1 0.100 24.2 M3G4 2.0 2.10 1.0 1.14 2.6 0.111 15.9 EXP(Norberg [10 ]) 1.3 2.16 2.8R — — 0.132 15.9R EXP (Lyn et al. [1 ]) 2.14 2.1 — — — 0.132 — LES (Sohankar [4 ]) 2.2 2.32 9.5R 1.54 26.0R 0.132 15.9R TL-K1 k-ε (Rodi [34 ]) 2.2 2.0 5.0R 1.17 — 0.143 22.4R Modified k-ε (shimada and Ishihara [15 ]) 2.2 2.05 2.4R 1.43 20.3R 0.141 21.3R SST k-ω (Tian et al. [16 ]) 2.14 2.06 1.9R 1.49 23.5R 0.138 19.6R
Values with
in bold were the reference values for relative deviation calculation and values with superscript
R represent the relative deviation between M3G4 and the corresponding reference literature.