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Thrust vector control for (a) yawing; (b) rolling; and (c) pitching.

Thrust vector control for (a) yawing; (b) rolling; and (c) pitching.

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A transverse injection into high-speed freestreams is a significant principle applied to realistic engineering applications, such as drag reduction, fuel service in a scramjet combustor, and fluidic thrust vectoring control. Fluidic thrust vector control is quite popular for micro space launcher propulsion systems due to several advantages, includi...

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... vector control (TVC) is an advanced flow control technique utilized in various air vehicles, such as fighter aircraft, modern rockets, and space platforms (Francis 2018). In addition to providing additional thrust, TVC can change the thrust line and allow for yawing, rolling, and pitching ( Fig. 1). Compared with generalengine aircraft, a fighter aircraft with TVC is dependent on a smaller extent on the aerodynamic control surface to manipulate flexibly, acquiring crucial advantages in air ...
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... best match with existing experimental data. Hence, the SST k-ω turbulence model was considered in the present simulation. Fig. 9 compares normalized static pressure distributions along the nozzle surface on the symmetry plane with experimentally measured data. It is evident that there is a good match on both the upper and lower nozzle surfaces. Fig. 10 compares a density gradient magnitude contour with the experimental shadowgraph. The quantitative and qualitative results indicate that the present numerical simulation with the SST k-ω turbulence model can accurately predict the performance of the rectangular SVC ...
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... to the importance of optimizing the vectoring effect, the SVC performance was studied for different NPR values at a constant IPR level of 2.49. Different operating conditions of the propulsion nozzle were considered, owing to the emergence of various actual engineering applications. Four NPR values (NPR ¼ 3, 3.5, 4.6, and 5) Fig. 11. In all cases, the static pressure variation had a decreasing trend up to X=R ¼ 4.4 on the upper and lower nozzle surfaces. Beyond that, the static pressure underwent a small increase followed by a smooth decrease to the lowest pressure level. Then a steep pressure increase occurred at the location of the boundary layer separation. The ...
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... underwent a small increase followed by a smooth decrease to the lowest pressure level. Then a steep pressure increase occurred at the location of the boundary layer separation. The position of the boundary layer separation moved toward the downstream nozzle exit with increasing NPR. A magnified region of the pressure distribution is shown in Fig. 12 to explain the pressure variation in detail for NPR ¼ 3.5 and IPR ¼ 2.49. In Zone 1, the pressure increased rapidly due to the upper boundary layer separation. Subsequently, a plateau pressure in Zone 2 was affected by the formation of the PUV. A small decrease of the static pressure occurred between the PUV and the IUV, as described ...
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... pressure level was obtained owing to the existence of a PDV and an external vortex (EV). The pressure distribution along the lower nozzle surface on the symmetry plane increased rapidly due to the lower boundary layer separation. Several XOY slices were created along the span direction, and several regions filled with vortexes are depicted in Fig. 13. Because the nozzle sidewall affects the injection penetration height and the separation distance, the vortex scale increased closer to the symmetry plane along the span direction. Either upstream or downstream of the slot injector, the largest PUV, IUV, and PDV regions formed on Plane 1, compared with those on the other two slices. ...
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... injector, the largest PUV, IUV, and PDV regions formed on Plane 1, compared with those on the other two slices. The PDV induced a small secondary separation region, namely EV. On Plane 2, the EV disappeared and the corresponding PUV, IUV, and PDV regions decreased. Plane 3 had only a small PUV region, owing to the effect of the nozzle sidewall. Fig. 14 presents 2D streamlines on the symmetry plane for different values of NPR to clarify the vortex generation and flow separation in the vicinity of the slot injector. For NPR ¼ 5, the IUV, PDV, and EV disappeared, and only a small PUV region occurred because the NPR level was close to the design NPR value of the supersonic nozzle. The reduction of ...
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... to the design NPR value of the supersonic nozzle. The reduction of the NPR value led to more vortexes, such as the IUV and PDV. As the NPR value increased, the area of PUV region diminished, corresponding to a downstream movement of the boundary layer separation. Additionally, the sizes of IUV, PDV, and EV regions decreased with increasing NPR. Fig. 15 depicts the evolution of pitching angle, δ β , and specific impulse amplification coefficient, C AI , as a function of NPR. The pitching angle rapidly decreased with the increase of NPR. Because the IPR was fixed, the thrust of mainstream diminished with overexpansion, which can cause a larger pitching angle ( Sellam et al. ...
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... resultant thrust coefficient, C AF , and thrust efficiency, C AV , are shown in Fig. 16 for different NPR values. The resultant thrust coefficient steeply increased with increasing NPR. Additionally, the relationship between the thrust efficiency and NPR is demonstrated to describe energetic variations. As NPR increased from 3.5 to 5, the thrust efficiency continuously increased. The highest thrust efficiency was at NPR ¼ ...
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... pitching angle decreased with increasing NPR, a more rapid decrease of the mass flow ratio resulted in an increasing thrust efficiency. However, the pitching angle at NPR ¼ 3 was larger than that of NPR ¼ 3.5. To clearly illustrate this variation reason on thrust efficiency, the primary mass flow rate, m 0 , and IMFR, m i =m 0 , are presented in Fig. 17. The primary mass flow rate linearly increased with increasing NPR. The IMFR decreased with the increment of NPR. Although a large IMFR was obtained for NPR ¼ 3, the higher pitching angle of NPR ¼ 3 led to a larger thrust efficiency than that of NPR ¼ ...
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... number contours on the symmetry plane are portrayed in Fig. 18 for different NPR values. The pitching angle increased with decreasing NPR. Furthermore, some variations of the shock structure are shown in the magnified regions. At NPR ¼ 5, there were two oblique shocks downstream of the nozzle exit; one oblique shock formed upstream of the slot injector, and another oblique shock occurred close to ...
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... of the nozzle exit; one oblique shock formed upstream of the slot injector, and another oblique shock occurred close to the lower nozzle exit. The reduction of the NPR value from 5 to 4.6 led to a larger PUV scale, inducing an upstream movement of the upper oblique shock. The NPR affected the IUV region in the vicinity of the slot injector (Fig. 14). The decrease of the NPR caused the shortening of the normal flow recompression process. A further decrease of the NPR value from 4.6 to 3.5 led to the appearance of a Mach disk at the supersonic nozzle exit due to the nozzle overexpansion. The Mach disk and subsonic region behind the normal shock are observed in this figure. As the ...
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... pressure profiles along the upper nozzle surface on the symmetry plane are shown in Fig. 19. In all cases, an overlapping pressure distribution was found up to X=R ¼ 6.2. Beyond that, these static pressures had steep increases at different locations, due to the upper boundary layer separation. The separation point moved upstream as the value of IPR increased. Then, each static pressure increased to a peak value, followed by a ...
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... point of the boundary layer separation. The separation distance, X, and the upstream vortex regions (PUV and IUV) decreased with decreasing IPR. With the decrement of the IPR value, the area of the PUV region diminished, causing The pitching angle, δ β , and specific impulse amplification coefficient, C AI , for different IPR values are shown in Fig. 21. The pitching angle rapidly increased as the value of IPR increased, because the increment of IPR governs the injected ...

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Citations

... For SVC, an axisymmetric conical supersonic nozzle has also been theoretically, experimentally, and numerically studied [39]. The geometric parameters of 3D circular sonic injection into the supersonic region of the nozzle were investigated for NPR of 37.5 with variable SPR. ...
... Increasing Mach would decrease TV efficiency [63] MFR Decreasing MFR of nozzle would result in strong oblique shock wave [39] SPR Increasing SPR improves TV angle, reduce response time, dynamic response, and increases the mass flow rate of secondary flow [30] NPR Decreasing NPR with Mach number results in better TV angle and efficiency. Increasing NPR results in increased dynamic response and mass flow rate of nozzle flow but decreased fluidic injection efficiency [32] Injection angle Decreasing injection angle results in increased dynamic response [64] J Increasing J improves the TV angle and increases deflection angle [25] A graphical representation of these parameters, which includes the effect of NPR, the effect of SPR, injection location, and injection angle, is presented in Figure 5. ...
... An increase in vectoring angle was reported, whereas a decreasing trend for vectoring efficiency and thrust coefficient was observed. At larger SPR, the interaction of shock with the upper wall induced thrust losses and resulted in larger pressure loss [39]. Similarly, Figure 5c reported an increasing trend in the vectoring angle with increasing injection angle and injection location. ...
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... The concept of implementing thrust vectoring by injection of secondary fluid into the primary nozzle flow dates back to 1949 and can be credited to A. E. Wetherbee Jr. [20]. The It is defined as the angle between the axial component of thrust, F x and the deflecting force, F y (which may be in the normal direction for the pitch thrust vector angle or in the yaw direction for the yaw thrust vector angle) [16]. ...
... The thrust vectoring efficiency is quantified in terms of the degree of vectoring, d achieved per percentage of secondary flow; the percentage of secondary flow is calculated relative to the primary nozzle flow [16]. ...
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... As shown in Figure 1, the vector control technologies commonly have two categories, namely fluidic and mechanical vectoring controls. 2 Fluidic vectoring control techniques usually employ a gas or liquid injection, involving co-flow, 3,4 counter-flow, [5][6][7][8] shock vector, [9][10][11][12] bypass shock vector, 13,14 throat shifting, [15][16][17] dual throat nozzle, 18,19 and bypass dual throat nozzle. 20,21 The above fluidic techniques have some outstanding advantages, for example, fast response, simple mechanical structure, and less thrust loss. ...
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... A few of fluidic vectoring concepts and principles have been proposed and listed in Fig. 2, e.g., shock wave TVC (SWTVC), bypass shock wave TVC (BSWTVC), counterflowing TVC (COUTVC), coflowing TVC (COTVC), throat shifting TVC (TSTVC), dual throat nozzle TVC (DTNTVC), and bypass dual throat nozzle TVC (BDTNTVC). Wu and Kim (2019a; and Wu et al. (2020c) carried through theoretical and computational fluid dynamics (CFD) work about steady features of the SWTVC in a supersonic rectangular propulsion nozzle and detailedly illuminated the impacts of injection-to-mainstream momentum flux ratio, injector location, and the length-to-width ratio of the slot injection syringe. Deng and Kim (2015) finished some CFD work concerning internal flow characteristics of the BSWTVC and elucidated the influences of nozzle pressure ratio (NPR) and injection-to-mainstream mass flow ratio, separately. ...
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... Advanced vectoring control techniques aim to properly manipulate aircraft flight trajectories by generating side forces (Wu et al. 2020b). Except for offering extra thrust, effective vectoring control systems can deftly implement rolling, pitching, and yawing postures of the aircraft, as indicated in Fig. 1. ...
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Currently, the fluidic thrust vectoring technique is a promising method offering an alternative to the classical method of thrust deviation employing mechanical actuators with potential mass gain. In this article, theoretical and computational fluid dynamics investigations of counterflow fluidic thrust vectoring technique of a rectangular nozzle are carried through. A new engineering-type analytical approach based on mass and momentum conservation laws applied to specific control volumes is developed to predict the vectoring performance. Furthermore, the performance of the vectoring technique is computationally clarified for diverse nozzle pressure ratios (NPRs) and secondary pressure ratios (SPRs). Obtained conclusions indicate that the vectoring deflection angle diminishes with an increase in the NPR, whereas the thrust vectoring efficiency coefficient increases. The vectoring deflection angle and the thrust vectoring efficiency coefficient increase with a decrease in the SPR.