Forced flow response analysis of a turbulent swirling annular jet flame
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2021-08-01
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Abstract
This study of an externally forced, amplifier-type turbulent reacting swirling annular jet presents a low-order model for the flow response to transverse acoustic excitation and compares the model's predictions with experimental measurements. The model is formulated based on linear stability calculations about the turbulent mean flow and eddy viscosity fields obtained from separate measurements of the unforced flow. The stability calculations yield weakly global spatial modes associated with the forcing frequency, which serve as a basis upon which to project the forcing input. Thus, the model constitutes a hydrodynamic transfer function connecting the input forcing to the output coherent flow response through the linearized low Mach number compressible Navier-Stokes equations. Following a detailed presentation of the stability analysis underlying the model, the response predictions are evaluated against previously reported experiments where the jet was transversely excited at both an acoustic pressure node and an antinode. The results reveal excellent agreement between the predicted response and the measured fluctuating fields, suggesting that the low-order linear model based on the turbulent mean flow field captures the essential physics of the mode selection process in this forced configuration. This work provides further evidence that linear hydrodynamics govern the growth and decay of spatiotemporally coherent vortical structures in the swirling, turbulent jet flame, and, in particular, explains the dominance of co-rotating spiral structures.
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Douglas, CM, BL Emerson, S Hemchandra and TC Lieuwen (2021). Forced flow response analysis of a turbulent swirling annular jet flame. Physics of Fluids, 33(8). 10.1063/5.0061053 Retrieved from https://hdl.handle.net/10161/33229.
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Christopher Douglas
Christopher Douglas' research and teaching in MEMS concentrate on thermo-fluid mechanics and nonlinear dynamics. He develops theoretical and numerical methods to analyze, understand, and engineer the behavior of high-dimensional nonlinear systems where fluid motion couples with thermal, chemical, acoustic, elastic, and other physical effects. These complex problems arise in engineering applications like turbines, rockets, and other propulsion and energy systems; in natural phenomena ranging from weather systems to supernovae; and in medical procedures such as laser lithotripsy. His broader research interests include energy conversion and pollutant emissions abatement, with particular attention to alternative energy carriers like hydrogen and ammonia.
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