Abstract:This paper describes an experimental investigation of the wake and flame characteristics of a bluff body stabilized flame. Prior investigations have clearly shown that the wake structure is markedly different at "high" and "low" flame density ratios. This paper describes a systematic analysis of the dependence of the flow field characteristics and flame sheet dynamics upon flame density ratio, ρ u /ρ b , over the range 1.7< ρ u /ρ b <3.4. This paper shows that two fundamentally different flame/flow behaviors a… Show more
“…Note that the backflow ratio used in this study is related to the Λ parameter in Yu and Monkewitz [21] by 1 1 (4) This leads to the following dispersion relation: 1 For the fuel/air mixtures tested in this study, the density ratio is quite close to the temperature ratio, because the pressure and molecular weight of reactants and products is almost the same. For example, the average molecular weight changes from 27.90 to 27.88 kg/kmol from reactants to products.…”
mentioning
confidence: 87%
“…In non-reacting flows, the bluff body wake is absolutely unstable, and characterized by large scale, asymmetric vortex shedding [13] known as the Von Karman vortex street. This instability has a characteristic frequency of [12] D U St f D BVK (1) where St D is the Strouhal number. For circular cylinders, St D is independent of Reynolds number (St D = 0.21) in the turbulent shear layer, laminar boundary layer regime, ~1000<Re D <~200,000 [14].…”
This paper describes the variation of bluff body wake structure with flame density ratio. It is known that the bluff body flow structure at “high” and “low” flame density ratios is fundamentally different, being dominated by the convectively unstable shear layers or absolutely unstable Von Karman vortex street, respectively. This paper characterizes the aforementioned transition and shows that the bifurcation in flow behavior does not occur abruptly at some ρu/ρb value. Rather, there exists a range of transitional density ratios at which the flow exists intermittently in both flow states, abruptly shifting back and forth between the two. The fraction of time that the flow spends in either state is a monotonic function of ρu/ρb. This behavior is to be contrasted with lower Reynolds number, laminar flow problems where the convective/absolute instability transition occurs at a well defined value of bifurcation parameter. With this distinction in mind, however, this paper also shows that local parallel stability analyses developed for laminar base wake flows can capture many of the observed flow dependencies. These results have important implications on the dynamics of high Reynolds number, vitiated flows, where typical parameter values fall into the highly intermittent flow regime characterized in this study. This suggests that such flows exhibit two co-existing dynamical states, intermittently jumping between the two.
“…Note that the backflow ratio used in this study is related to the Λ parameter in Yu and Monkewitz [21] by 1 1 (4) This leads to the following dispersion relation: 1 For the fuel/air mixtures tested in this study, the density ratio is quite close to the temperature ratio, because the pressure and molecular weight of reactants and products is almost the same. For example, the average molecular weight changes from 27.90 to 27.88 kg/kmol from reactants to products.…”
mentioning
confidence: 87%
“…In non-reacting flows, the bluff body wake is absolutely unstable, and characterized by large scale, asymmetric vortex shedding [13] known as the Von Karman vortex street. This instability has a characteristic frequency of [12] D U St f D BVK (1) where St D is the Strouhal number. For circular cylinders, St D is independent of Reynolds number (St D = 0.21) in the turbulent shear layer, laminar boundary layer regime, ~1000<Re D <~200,000 [14].…”
This paper describes the variation of bluff body wake structure with flame density ratio. It is known that the bluff body flow structure at “high” and “low” flame density ratios is fundamentally different, being dominated by the convectively unstable shear layers or absolutely unstable Von Karman vortex street, respectively. This paper characterizes the aforementioned transition and shows that the bifurcation in flow behavior does not occur abruptly at some ρu/ρb value. Rather, there exists a range of transitional density ratios at which the flow exists intermittently in both flow states, abruptly shifting back and forth between the two. The fraction of time that the flow spends in either state is a monotonic function of ρu/ρb. This behavior is to be contrasted with lower Reynolds number, laminar flow problems where the convective/absolute instability transition occurs at a well defined value of bifurcation parameter. With this distinction in mind, however, this paper also shows that local parallel stability analyses developed for laminar base wake flows can capture many of the observed flow dependencies. These results have important implications on the dynamics of high Reynolds number, vitiated flows, where typical parameter values fall into the highly intermittent flow regime characterized in this study. This suggests that such flows exhibit two co-existing dynamical states, intermittently jumping between the two.
“…Indeed, a variety of prior studies have noted fundamental differences in the dynamic character of the flame and/or flow field at different velocity and fuel/air ratio conditions [27][28] , particularly under near blowoff conditions [29][30][31][32][33][34][35] or in flames utilizing highly preheated reactants 23,29,36 . Erickson et al 23 and Emerson et al [37][38] presented calculated results of flames with various density ratios, showing that a large sinuous flow feature gradually grows in prominence as density ratio across the flame is decreased below values of approximately 2-3. A significant additional observation from the latter study was that the transition to absolute instability did not appear abruptly as the density ratio crossed some threshold value.…”
Section: Figure 3 Dependence Of Convective/absolute Stability Limit mentioning
confidence: 99%
“…The experimental rig, shown in Figure 4, consists of two premixed, methane-air combustors in series. This facility, the bluff body geometries, and the diagnostics are detailed in previous work [37][38] and so are only briefly described here. The main components are a vitiator, secondary air and fuel inlets, a flow settling section, acoustic drivers, and the test section.…”
Section: Experimental Facility Diagnostics and Testing Proceduresmentioning
confidence: 99%
“…Conditional sampling was based on sine fits between short duration, time-local chunks of the unsteady centerline vorticity signal at x/D = 3 and a sine wave at the natural frequency; free parameters for the sine fits were amplitude and phase. Such a procedure is outlined in more detail in previous work, where short duration sine fits were used to characterize the behavior of flow intermittency [37][38] . Sampling for ensemble averaging was phase-locked to the phase of these sine fits.…”
This paper presents measurements of the forced response of a bluff body stabilized flame. The nonreacting, unforced flow exhibits intrinsic oscillations associated with an unstable, global wake mode. This same global mode persists in the reacting flow at low density ratios, but disappears at high flame density ratios where the flow is dominated by the convectively unstable shear layers. The flow responds quite differently to forcing in these two situations, exhibiting a roughly linear input-output character in the convectively unstable regime, but exhibiting nonlinear behavior, such as frequency locking, during global mode oscillations. In this work, a reacting bluff body wake is subjected to harmonic, longitudinal, acoustic forcing, providing a symmetric disturbance. This experiment is conducted at several density ratios as well as different spacing between the forcing frequency and global mode frequency. As the spacing between these frequencies is narrowed, the wake response is drawn away from the global mode frequency and approaches (and eventually locks-into) the forcing frequency. This observation seems to be linked to the spatial distribution of vorticity fluctuations, as well as the symmetry of the vortex shedding. For example, for large spacing between the forcing and global mode frequencies, there is significant response at the forcing frequency in the shear layers, but little response is observed along the flow centerline (which itself exhibits strong oscillations at the global mode frequency). This seems to be due to the symmetry of vortical structures that are shed at the forcing frequency. For small spacing between these frequencies, however, the vortices shed symmetrically at the forcing frequency, but quickly stagger into an asymmetric configuration as they convect downstream. For such cases, we observe a strong response of the wake at the forcing frequency. The axial distance required for such staggering to occur is a function of the spacing between the forcing frequency and natural frequency, the flame density ratio, and the intensity of the forcing.
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