Numerical investigation of different flow regimes for multiple staggered rows
Source abstract
Abstract
In this numerical exploration, the combined effect of Reynolds number (30 ≤ Re ≤ 150) and gap spacing (1 ≤ g ≤ 7) is studied for two dimensional cross flow across multiple staggered rows of square cylinders. Flow is simulated by using lattice Boltzmann method. Outcomes show that for the outset of vortex shedding phenomenon, the critical Re increases as the normalized g increases. At large Re and at g = 7, 6 and 5, the primary vortex shedding frequency controls the flow whereas the secondary frequency almost vanishes. The jets in the gap region have strong influence upon the wake interaction. The nature of the wakes is changed by changing the g and Re which is visualized by the change of wake size behind the cylinders. These g depending on the Re are used to split the flow regimes into chaotic, quasiperiodic-I and quasiperiodic-II flow regimes. Some physical parameters of practical importance are also analysed.
Source: crossref · Quality: baseline
Research context
OpenAlex topics: Lattice Boltzmann Simulation Studies · Fluid Dynamics and Vibration Analysis · Aerodynamics and Fluid Dynamics Research
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
Affiliations
Department of Social and Allied Sciences, Cholistan University of Veterinary and Animal Sciences 1 , 63100 Bahawalpur, Pakistan
Mathematics Department, COMSATS University Islamabad 2 , 44000 Islamabad, Pakistan
Mathematics Department, National University of Computer and Emerging Sciences 3 , Islamabad 44000, Pakistan
References (41)
Show source-provided references
1. Intrinsic features of flow around two side-by-side square cylinders10.1063/1.4817670 ↗
2. Effect of Reynolds numbers on flow past four square cylinders in an in-line square configuration for different gap spacings10.1007/s12206-013-1121-8 ↗
3. Comparison of wake structures and force measurements behind three side-by-side cylinders10.1007/s40430-014-0297-x ↗
4. On the effect of Reynolds number for flow past three side-by-side square cylinders for unequal gap spacings10.1007/s12205-012-0535-7 ↗
5. Vortex shedding from a row of square bars10.1016/s0169-5983(03)00016-9 ↗
6. Lattice-Boltzmann simulation of grid-generated turbulence10.1017/s002211200600869x ↗
7. Simulation of flow around a row of square cylinders10.1017/s0022112008001924 ↗
8. Investigation of the flow between a pair of circular cylinders in the flopping regime10.1017/s0022112088002769 ↗
9. Collective behavior of wakes downstream of row of cylinders10.1063/1.868984 ↗
10. Effect of gap spacings on flow past row of rectangular cylinders with aspect ratio 1.510.1016/j.oceaneng.2016.04.022 ↗
11. Numerical investigation of flow past a row of rectangular rods10.1016/j.aej.2016.05.003 ↗
12. A computation of flow and heat transfer past three heated cylinders in a vee shape by a double distribution MRT thermal lattice Boltzmann model10.1016/j.ijthermalsci.2011.03.011 ↗
13. Dynamic behavior of flow around rows of square cylinders kept in staggered arrangement10.1016/j.jweia.2014.10.019 ↗
14. Intrinsically nonuniform and metastable flow in and behind tube arrays10.1016/s0889-9746(05)80017-9 ↗
15. State space reconstruction of experimental time series of bistable flow on a tube bank
16. Numerical study of aperiodic phenomena past two staggered rows of cylinders in cross-flow10.1016/j.oceaneng.2014.09.049 ↗
17. Instability of flow through tube rows10.1115/1.3242644 ↗
18. Experimental study of structures of gas flow in tube banks with tube axes normal to flow. Part II: On the structure of gas flow in single-column, single-row, and double-rows tube banks10.1299/jsme1958.18.528 ↗
19. Experimental study of the flow field downstream of a single tube row10.1016/0894-1777(88)90049-0 ↗
20. Flow-induced vibrations in arrays of cylinders10.1146/annurev.fl.25.010193.000531 ↗
21. Stability of the flow past a row of square bars10.1143/jpsj.65.1673 ↗
22. Transition of flow past a row of square bars10.1017/s0022112099007399 ↗
23. Complex bi-orthogonal decomposition of chain of coupled wakes10.1016/0167-2789(92)90127-9 ↗
24. Biorthogonal decomposition analysis and reconstruction of spatiotemporal chaos generated by coupled wakes10.1103/physreve.58.r5233 ↗
25. An embedding method for bluff body flows: Interactions of two side-by-side cylinder wakes10.1007/s00162-003-0090-4 ↗
26. 2001
27. Lattice Boltzmann method for fluid flows10.1146/annurev.fluid.30.1.329 ↗
28. A computational study of flow past three unequal sized square cylinders at different positions10.1063/1.4977971 ↗
29. Transitions in the unsteady wakes and aerodynamic characteristics of the flow past three square cylinders aligned inline10.1016/j.ast.2015.12.004 ↗
30. Numerical simulation of flow past rectangular cylinders with different aspect ratios using the incompressible lattice Boltzmann method10.1007/s12206-012-0328-4 ↗
31. Second-order lattice Boltzmann methods for PDEs of Asian option pricing with regime switching10.1016/j.camwa.2016.02.019 ↗
32. 2006 & 2007
33. A comparative study of the LBE and GKS methods for 2D near incompressible laminar flows10.1016/j.jcp.2008.01.024 ↗
34. Momentum-exchanged method in lattice Boltzmann simulations of particle-fluid interactions10.1103/physreve.88.013303 ↗
35. Numerical simulation of unsteady flow around a square two dimensional cylinder
36. Heat and fluid flow across a square cylinder in the two-dimensional laminar flow regime10.1080/10407780490278562 ↗
37. CFD analysis of 2D unsteady flow around a square cylinder
38. Wake interaction between two side-by-side square cylinders in channel flow10.1016/j.compfluid.2013.02.014 ↗
39. Three-dimensional study of flow past a square cylinder at low Reynolds numbers10.1016/s0142-727x(02)00208-4 ↗
40. Evolution of a single wake behind a pair of bluff bodies10.1017/s002211208500307x ↗
41. Investigation of the flopping regime with two, three and four-cylinder arrays10.1007/s003480050339 ↗