NASA NACA-RM-A50L12-1951 Preliminary investigation of the delay of turbulent flow separation by means of wedge-shaped bodies《通过楔形机身分隔湍流延迟的初步调查》.pdf
《NASA NACA-RM-A50L12-1951 Preliminary investigation of the delay of turbulent flow separation by means of wedge-shaped bodies《通过楔形机身分隔湍流延迟的初步调查》.pdf》由会员分享,可在线阅读,更多相关《NASA NACA-RM-A50L12-1951 Preliminary investigation of the delay of turbulent flow separation by means of wedge-shaped bodies《通过楔形机身分隔湍流延迟的初步调查》.pdf(31页珍藏版)》请在麦多课文档分享上搜索。
1、I J RESEARCH MEMORANDUM PRELIMINARY INVESTIGATION OF THE DELP1Y OF TURBULENT FLOW SEPARATION BY MEANS OF WEDGE-SHAPED BODLES By George B. McCullough, Gerald 5. zzberg, and John A. Kelly NATIONAL ADVISORY COMMITTEE FOR AERONAUTICS WASHINGTON _- * xfEs%m ai;i-if%r March 1, 1951 I+.s-ry A,ti b wing spa
2、n, feet .- - C wing chord, feet cd average section drag coefficient, corrected for jet+oundary effect by the methti of reference 3 Acd incremental section drag coefficient (cd for airfoil with wedges) - (cd for airfoil without wedges)- . Cl average sectian lift coefficient, corrected for jet4oundary
3、 effect by the n a previously calibrated four-prouged yaw head for determining flow directicm. A photograph of the yaw head is shown in figure 2. The flov velocity was determined by means of a total- and a static-pressure tube mounted parallel vith the axis of the yaw head. The offset of the static
4、tube was taken into account in the cal- culation of the local flow velocity. Most of the tests were made with free-stream dynamic pressures of 25 and 50 pounds per square foot. The smoke observations, however, necessitated a much lower speed. Multiple Wedges Mounted o.auAirfoil c The airfoil model e
5、laployed in the ixmestigation of multiple wedges was a 5-foot-chord, WAC% 63 2-z 18 airfoil. When mounted in the wind tmnel,themodelspmnedt T-foot dimension. Attached to the ends of the model were circular plates, 6 feet in diameter, which formed part of the tunnel floop and ceiling. The model was p
6、rovided with a rov of pressure orifices along the midsm section and a 27l/L Wfth the ramp angle reduced to 4O, only a portion of the smke was entrained fn the vortex; the remainder drifted over the region occupied by the vortex and mf with the general flow. Pressure Distribution The distribution of
7、static pressure on the inclined rsmp and on the oblique face of the wedges, as well as on the wall downstream of the wedges, was deterh bJ23 (ded 7 30 4 I 30 6 15 2 V 0.86 0.29 .45 .18 .34 .l2 Pressure-drag coefficient It will be noted that both the strength of ths discharged vortex aud the drag wer
8、e lowered by reductig either the ramp angle or the angle of divelc- gence . IncreasFng the dFsplacement thickness of the bouudary layer on the wall immediately ahead of the 10 wedge from 0.2 inch to 0.5 inch had little effect on the vortex strength or the drag. Surveys of the flow in the vicinity of
9、 several wedges were rcade wfth a rake of total+ressure tubes which was moved laterally through the wake. Because the flow dfrection varied with distance away From the wall, some of the tubes of the rake were so oblique to the flow as to be unable to fndicate the true total pressure, but, since the
10、region inmedIately adja- cent to the surface was of greatest interest, the rake was alined in the direction indicated by a tuft attached to the wall at each of the several positions occupied by the rake. In som3 locations, therefore, the sur- veys cannot be considered as boundary-layer surveys, but
11、serve only to give a qualitative representation of ths nature of the flow. Provided by IHSNot for ResaleNo reproduction or networking permitted without license from IHS-,-,-RACA RK A5OU2 7 In figure 6 are shown contour mpe derived from surveys made behind a.mall wedge of 6 ramp angle and. 15O angle
12、of divergence. The SurV8yS were made at four stations, ont the correspanddng height on the bare wall was 2 inches, Reducing the ramp angle from To to 4 had little effect on the minimum height of the lsyer of reduced total pressure in spite of the reduced strength of the trailing vortex, but did redu
13、ce the lateral extent of the t-d-out layer. Reducingthe angle of divergence from 30to15* approxix thus giving a maximum nurdber of trailing vortices (all rotating in the ssme sense)t Effect of Wedges on Maximum LHt Chordwiselocation.- The variations of nmximum section lift coef- ficient with chordwi
14、se location for wedges 1 inch and 2 inches high are %ata for the rIght4mnd half of this statlon were obtained by tit- lation between data obtained o.ne4al.f and two wedge lengths downstream. Provided by IHSNot for ResaleNo reproduction or networking permitted without license from IHS-,-,-8 - - lWC!A
15、 RM A5OLl-2 I shown in figure 7. -The greatest average section lift coefficient obtained in this series of measurements was 1.85 for wedges 2 inches high with their leading edges-at 2Fpercent chord. (The maximum section lift coefficient of the basic airfoil was 1.33.) . A similar series of measurems
16、nts was made using right- and left- hand wedges alternately. The number of trailing vortices was the same as for the previous-arrargement, but the sense of adjacent vortices alternated. The results of these nreasurements are also shown in figure 7. The maximum lifts obtained with the l-inch-high wed
17、ges was about the same as with the arrangement employing right4an.d wedges only, but with the alternating 2-inckhigh wedges the maximum lifts were less than vith the 2-inch-high right-hand wedge.s. A few tests were made with wedges 3 inches high, but in each case the maximum lift was less thsn with
18、the correspondfng arrangement of wedges 2 inches high. Wedge spacing.- The next variable investigated was that of wedge spacing. Lt was found that greater maximum lift was obt+ired with an and that an om.space equal to one 1 -z open space between adjacent wedges , wedge width was about optimum for t
19、his type of wedge. Since the data fof figure 7 showed that it was advantageous to use a more forward loca- c tion of the wedges, the tests with spaces between the wedges were made - with the leading edges at lO-.and 25-;percent chord only. The greatest maximum average section lift coefficient obtain
20、ed was 1.93 for 2-inch- high right others produced as much-maximum lift with less drag, but the results were not consistently repeatable. It was concluded that they were too sensitive to small random flow disturbances to merit fur- ther consideration for-this application. - Effect of Wedges on Drag
21、_ - The difference b-the .dlrag coefficient (based on wimeasured for a geometrically similar wedge on the dummy wall; Doubling the height of Provided by IHSNot for ResaleNo reproduction or networking permitted without license from IHS-,-,-2 XACA RM A5OLl2 9 I .- the wedges more than tripled the incr
22、emental drag. This would be expected from the drag data obtained for the individual wedges which showed that the drag coefficient based on frontal area a8 nearly pr- portional to the ramp angle or height of the wedges. Thus, doublfngthe wedge height would quadruple the value of an incremental drag c
23、oefficient based on wing area. The rapfd rise of drag with forward movement of the wedges may be, in part, caused by the forward movement of transition from laminartoturbulent flow. Removing every other wedge reduced the incre- mental drag of the model nearly by half, and, as previously mentioned, a
24、ctually benefited the maximum lift of the wing with 2-inch4Lgh wedges. Lift, Drag, and Pitching4oment Characteristics of Configuration Adopted for Detailed Study In figure 9 are shown the lift, drag, and pitching+nomant character+ iatics of the atifoil w5th 2-inch-high wedges spaced one wedge width-
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