NASA-TP-2683-1987 Experimental cavity pressure distributions at supersonic speeds《超音速下实验性空腔压力分布》.pdf
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1、NASA Tec hn ica I Paper 2683 June 1987 runsn Experimental Cavity Pressure Distributions at Supersonic Speeds Robert L. Stallings, Jr., and Floyd J. Wilcox, Jr. Provided by IHSNot for ResaleNo reproduction or networking permitted without license from IHS-,-,-NASA Tec hnica I Paper 2683 1987 National
2、Aeronautics and Space Administration Scientific and Technical Information Office Experiment a1 Cavity Pressure Distributions at Supersonic Speeds Robert L. Stallings, Jr., and Floyd J. Wilcox, Jr. Langley Research Center Hampton, Virginia Provided by IHSNot for ResaleNo reproduction or networking pe
3、rmitted without license from IHS-,-,-Summary An experimental investigation has been con- ducted to define pressure distributions for rectangu- lar cavities over a range of free-stream Mach numbers and cavity dimensions. These pressure distributions together with schlieren photographs were used to de
4、- fine the critical values of cavity length-to-depth ra- tio that separate open type cavity flows from closed type cavity flows. For closed type cavity flow, the shear layer expands over the cavity leading edge and impinges on the cavity floor, whereas for open type cavity flow, the shear layer brid
5、ges the cavity. The tests were conducted by using a flat-plate model that permitted the cavity length to be remotely var- ied from 0.5 to 12 in. Cavity depths and widths were varied from 0.5 to 2.5 in. The flat-plate boundary layer approaching the cavity was turbulent and had a thickness of approxim
6、ately 0.2 in. at the cavity front face for the test range of Mach number from 1.50 to 2.86. Values of (l/h)cT obtained when decreasing cavity length were generally less than those obtained when increasing cavity length. Values of (l/l) ranged from 10 to 13 for the present tests. A large improvement
7、in the correlation of measured cavity centerline pressure distributions for cavities of vari- ous depths was obtained when both the cavity width- to-depth ratio (w/h) and length-to-depth ratio (l/h) were held constant rather than l/h alone. The ef- fects of cavity width on the cavity pressure distri
8、- butions were much greater for cavities having closed or t,ransitional flow fields than cavities having open flow fields. Decreasing cavity width resulted in a re- duction in (l/),-. Three-dimensional effects in the form of large lateral pressure gradients occurred on the rear faces of the cavities
9、 that had closed cavity flow fields. Introduction Numerous irivestigations have been conducted over the past several decades to investigate the flow fields over cavities and to define the resulting local pressure distributions and acoustic levels within the cavities (e.g., refs. 1 through 6). These
10、investigations have been conducted over a speed range from sub- sonic through hypersonic Mach numbers. The results obtained at supersonic speeds are particularly impor- tant for application to cavities on contemporary and future aircraft and missile configurations capable of sustained supersonic fli
11、ght speeds. Some examples of requirements for cavities on these configurat,ions con- sist of weapon bays for high-speed military aircraft and recessed areas on wrap-around-fin missiles that contain the fins before they are deployed. Existing data available in the literature show that cavity flow fie
12、lds can occur that result in large lo- cal turning angles of the shear layer over the cavity; this gives rise to large cavity drag levels (e.g., refs. 7 and 8) as well as large impact pressures on compo- nents within the cavity. Such cavity flow fields can also result in adverse separation character
13、istics for a store being launched from the cavity (e.g., refs. 9 and 10). Large fluctuating pressure levels can also occur in cavities, which sometimes are severe enough to cause component failure of hardware within the cavity (ref. 11). In general, data available in the literature show that at supe
14、rsonic speeds, there are two fundamen- tally different types of cavity flow fields which have been classified as open and closed cavity flows. The type of flow field appears to be primarily a function of cavity length-to-depth ratio (l/h). As illustrated in figure 1, for values of l/h 13, the cavity
15、 flow field is generally of the closed flow type. For this case, the shear layer expands over the cavity leading edge, impinges on the cavity floor and exits ahead of the rear face. Typical cavity floor pressure dis- tributions for this case consist of low pressures oc- curring in the expansion regi
16、on behind the front face followed by an increase in pressure and a pressure plateau occurring in the impingement region. Fur- ther downstream, as the shear layer approaches the cavity rear face, the pressure levels again increase and reach a maximum value just ahead of the rear face. The local flows
17、 over the cavity front and rear faces for the closed cavity flow field are very similar to the flows over rearward-facing and forward-facing steps, respectively. At l/h M 12, the cavity flow field is on the verge of changing from closed cavity flow to open cavity flow (decreasing l/h) and is referre
18、d to as “transitional cavity flow.” For this case, the shear layer turns through an angle to exit from the cavity coincident with impinging on the cavity floor result- ing in the impingement shock and the exit shock col- lapsing into a single wave. The corresponding pres- sure distribution shows tha
19、t the extent of the plateau pressures in the impingement region has diminished and the pressure increases uniformly from the low values in the region aft of the front face to the peak values ahead of the rear face. For l/h 10.5, transitional flow occurred for l/h = 10.5, and open cavity flow occurre
20、d for l/h 1.0 are invariant with yl/h; however, the magnitudes of the pressure measurements are sensitive to the type of cavity flow field and are essentially equal to the pressure level at the most forward instrumented sta- tion on the cavity floor. In general, for the range of l/h shown, the press
21、ure coefficients on the front face increase with decreasing l/h with the greatest changesoccurring for values of l/h at which the flow switches from open to closed cavity flow. On the cav- ity rear face, large pressure gradients exist and large variations in pressure levels occur with varying llh. T
22、hese large gradients, in contrast to the almost con- stant pressures on the front face, result from the fact that the rear face is exposed to the approaching high energy flow similar to a forward-facing step, whereas the front face is exposed to an almost quiescent region similar to a rearward-facin
23、g step. Peak pressures on the rear face for a given value of l/h occurred at the outer edge of the rear face with the exception of the case of transitional cavity flow (llh = 13.0) where a minimum pressure occurred in this region. This trend is observed through the test range of Mach number (figs. 7
24、(a) through (c). With increasing y2/h from the outer edge of the cavities (llh # 13), the pressures decrease to a minimum value at approx- imately mid-depth fdlawed by afi increase in pres- sure with further increases in y2/h toward the cavity floor. The maximum values near the cavity floor are appr
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