NASA NACA-TR-1036-1951 Experimental investigation of the effects of viscosity on the drag and base pressure of bodies of revolution at a Mach number 1 5《当马赫数为1 5时 粘性对回转体阻力和基准压力影响的实.pdf
《NASA NACA-TR-1036-1951 Experimental investigation of the effects of viscosity on the drag and base pressure of bodies of revolution at a Mach number 1 5《当马赫数为1 5时 粘性对回转体阻力和基准压力影响的实.pdf》由会员分享,可在线阅读,更多相关《NASA NACA-TR-1036-1951 Experimental investigation of the effects of viscosity on the drag and base pressure of bodies of revolution at a Mach number 1 5《当马赫数为1 5时 粘性对回转体阻力和基准压力影响的实.pdf(24页珍藏版)》请在麦多课文档分享上搜索。
1、REPORT 1036EXPEIUMENTAL INVESTIGATION OF THE EFFECTS OF VISCOSITY ON THE DRAG AND _.BASE PRESSURE OF BODIES OF REVOLUTIONBy Dm- R. CH.4PAKS and E!DWKRD.SRMW4RYTats were conducted to determine the efecfg of supersonic speeds.The experiments reported in references 3, 4, and 5 havesucceeded in evaluati
2、ng the magnitude of the skin friction forsupersonic flows in pipes and on rotating surfaces, but not forflow over a sIender body or an airfoil? Reference 6 containsa small mqount of data on the effects of Reynolds number onthe drag of a sphere and a circukr cylinder; however, thesedata are not appli
3、cable to aeroc however, aII other detaik of the balance sjwterowere the same. The tunnel total pressure, the static reference pressure inthc test section, and the pressure in the air chamber of thebalance housing were observed on a mercury manometer,Because the difference between the base pressure a
4、nd thestatic reference pressurein the test sectim wa9ordinarily toosnd (only 0.5 cm. of mercury at low tunnel pressures) to beaccurateIy read from a mercury manometer, a supplementarymanometer using a fluid of lower specific gravity ww em-ployed. Because of its lower vapor pressuic“andits propertyof
5、 releasinglittle or no dissolved air when exposed to very lowpressures, dibuLtvIphthalate, having a specific gravity ofapproximateely 1.05 at room temperat.ures; was used as anindicating fluid in thismanometer instead of the conventionallight manometer fluids such as water and alcohol.MODELS AND SUP
6、PORTSPhotographs of the models, which were made of rduminurnalloy, are shown in figures 1 and 2, and their climcnsionaaregiven in figure 3. 310dels 1, 2, and 3 were each formed of a10-caliber ogke nose followed by a.short cylindrical scc.iou;they differ from one another only in the amount of l.xM-ti
7、. The shape of the ogive was not varied in thisinvestigation because the flow over it is not, aflectcd aplrcci-ably by viscosity. Models 4, 5, and 0, which differ fromfrom one another only in thickness ratio, were formed byparaboIic arcs with the vertex ab the position of maximumthickness. For conve
8、nience, some of the more importantgeometric properties of models 1 through 6 arc listed in thefollowing table:FrontafModelit (an.)1L 227kn:-:z- 1.2273.-_-.d-_- : ;2;4-_-_-.-5- 1.7586- 3.426.Nowhalfangle(deg)le conducted farther downstream in thetest section.Before and after each run precautions were
9、 taken to testthe pressurelinesfor leaks and the baancesystem for frictionor zero shift. Each run was made by starting the tunrd ata Iow pressure, usually 3 pounds per square inch absolute,and taking data at dif7erent leveIs of tunnel stagnationpressure up to a maxiumm of 25 pounds per square inchab
10、solute. Because of the lag in the manometer system,approximately 13 minutes at low pressures and 5 minutesat high pressures were allowed for conditions to come toequilibrium. The over-all variation in Reynolds numberbased on boclylength ranged from about O,IOX1.(Yto 9.4X 106.!Che specific humidity o
11、f the air usually was maintainedbelow 0.0001 pound of water per pound of dry air, and in allcases was beIow 0.0003,In general, each body was tested with a polished surfaceand then later with roughness added to fix transition. Asillustrated in figure 2 (a), several different methods of fixingtransiti
12、on on a body in a supersonic stream were tried. Theusunl c.arbomnclurnmethod employed in subsonic researchwas not used because of tlie danger of blowing Carborundumparticks into the tunnel-drive compressors. The mctlmltially adopted was to cement a WindowDistance abwn+ream from fhe ref%rencep-eesure
13、 orifice,inchesHGCEE 5.kfsI mxkfon of the tic premure in the teet ssetion of rhe M.1.f! nozzkIMode f 9.t6- - -I2 - - _r _1.f2 n r, u c :0i tIL-Thwretkal wam Qz (a)LQ1QQ .16 .x - -0 - _- ,$ .12 ,k , L-7%eorefiwffaredrag,(wave akagplusestimafed-Theorefiwlwove dmg /uminur fricffon).08 . f.04P)o / 2 3 4
14、 5Reynolds fiumber,Re, millions(8) Uncorrected data(b) Correfted rota.FIGURE6.-_-_-_-fi-_-_7-_-_Reynoldsnufnbero.6X1062.OXICP. 6X1OJL 5X1CF“calculatedprewlre co.efficient ofdead-airregionO.06.11. 10.1331ea,w;edbasepreseurecoefficientO. 06. 12. 11. 13. The preceding results indicate that under certsi
15、n con-ditions the bas pressure for kninar flow o-rer highlyboattailed bodies is directly related to the separationphenomenon which occurs forwwd of the base. This sug-gests that, if a means can be found to control the separa-tion, the base pressure aIao can be controlled.Ee-o.mxlot.VISCOSITY ON THE
16、DRAG AT A MACH NUMBER OF 1.5 815-The theoretical pressure distributions on models 4 and 5are similar to the pressure distribution on model 6, -whichisble and the flow closely follows the contour of the body;hence, the theoretical and experimental foredrags agree.The reason for the approximately cons
17、tant foredmg ofmodels 2,3,4, and 5, therefore, is that the changes due to skinfriction and flow separation are compensating. For model6 with a smooth smface, the foredrag shown in figure 23 (a)rises rather rapidly at low Reynolds numbers because theseparation effects for this relatively thick body (
18、fig. 16)more than compensate for the changes in skin friction due”to the variation of the Reynolds number.Figure 23 (b), which shows the fomlrag coefficients ofmodel 1 through 6 with roughness added, indicates that theforedrag for all the bodies decremes as the Reynolds num-ber increases above a Rey
19、nolds number of 1,75X 10.This is to be expected, since with the change to turbulentboundary layer and consequent ehnination of separation,the only factor remaining to idluence the fredrag coefi-”cients is the decrease of skin-frict.iou coefficients with in-crease in Recynolds number. Below_ a Reynol
20、ds numberof 1.75X 10“, however, the.foredrag of all the models exceptmodel 1 increases with increasing Reynolds number. Thecause of this somewhat puzzling behavior is apparent uponcloser examination of the data.Figure 24 (b) shows a comparison of the theoretical fcwe-drags h the experimental values
21、for models 1 and 3 withroughness added. The theoretical value for skin-frictiondrag was calculated assuming Iaminar flow up to the loca-tion of the roughness, and turbulent flow. behind it. lllisvalue of drag was adcled to the theoretical wnvb drag toobtain the theoretical foredrag. It is seen from
22、the corresponding per-centages of the uncorrected CmfEc.ientsof foredrag and basepressure are 12 and 15, respectively.Because the gradient correction is relatively Iarge in thepresent tests an experimental justification of such theoreticalcorrections is in order, The validity of the corrections asap
23、plied to foredrag is confirmed by tests on model 9, whichconsists of a conical nose with a 20 included anglo and ashort cylindrical afterbody. The theoretical foredrag of thisbody, which is equal to the sum of the wave and friction dragscan be eily determined as a function of RcynoMs number.The wave
24、 drag of the conical nose is given by the calcultitionsof Taylor and Maccoll (references 10 and 11). The frictions.1drag can be estimated using the low-spmd la.minar skin-h-iction coefficients, since the boundary layer was complctdykunimu. over this model. A comparison of the. corrcctccland uncorrec
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