NASA NACA-TR-1356-1958 Investigation of separated flows in supersonic and subsonic streams with emphasis on the effect of transition《在超音速和亚音速流中分离流尤其是对过渡影响的研究》.pdf
《NASA NACA-TR-1356-1958 Investigation of separated flows in supersonic and subsonic streams with emphasis on the effect of transition《在超音速和亚音速流中分离流尤其是对过渡影响的研究》.pdf》由会员分享,可在线阅读,更多相关《NASA NACA-TR-1356-1958 Investigation of separated flows in supersonic and subsonic streams with emphasis on the effect of transition《在超音速和亚音速流中分离流尤其是对过渡影响的研究》.pdf(40页珍藏版)》请在麦多课文档分享上搜索。
1、REPORT 1356INVESTIGATION OF SEPARATED FLOWS IN SUPERSONIC AND SUBSONIC STREAMS WITHEMPHASIS ON THE EFFECT OF TRANSITIONBy DEAN R. CHAPMAN, DONALD M. KUEHN, and HOWARD K. LARSONSUMMARYExperimental and theoretical research has been conducted onflow separation associated with steps, bases, compression
2、corners,curved surfaces, shock-wave boundary-layer reflections, and con-figurations producing leading-edge separation. Results wereobtained.from pressure-distribution measurements, shadow-graph observations, high-speed motion pictures, and oil-filmstudies. The maximum scope of measurement encompasse
3、dMach numbers between 0.4 and 3.6, and length Reynoldsnumbers between 4,000 and 5,000,000.The principal variable controlling pressure distribution inthe separated .flows was found to be the location of transitionrelative to the reattachment and separation positions. Classi-t_cation is made o-f each
4、8eparated flow into one of three regimes:“pure laminar“ with transition downstream of reattachment,“transitional“ with transition between separation and reattach-meat, and “turbulent“ with transition upstream o-f separation.By this means of classification it is possible to state rathergeneral result
5、s regarding the steadiness o-fflow and the influenceo Reynolds number within each regime.For certain pure laminar separations a theory-for calculatingdead-air pressure is advanced which agrees well with subsonicand supersonic experiments. This theory involves no empiricalinformation and provides an
6、explanation o why transition lo-cation relative to reattachment is important. A simple analysisof the equations .for interaction of boundary-layer and externalflow near either laminar or turbulent separation indicates thepressure rise to vary as the square root o-f the wall shear stressat the beginn
7、ing o-f interaction. Various experiments substan-tiate this variation .for most test conditions. An incidentalobservation is that the stability of a separated laminar mixinglayer increases markedly with an increase in Mach number.The possible significance of this observation is discussed.INTRODUCTIO
8、NFlow separation often is considered as a scourge to manytechnical devices which depend upon the dynamics of fluidsfor successful operation, inasmuch as separation often limitsthe usefulness of these devices. For example, the maximumlift of an airfoil and the maximum compression ratio of acompressor
9、 are limited by the occurrence of separation.Separuted regions can also occur near a deflected flap, arounda spoiler control, in an overexpanded rocket nozzle, behinda blunt base, on the leeward side of an object inclined atlarge angle of attack, and near the impingement of a shockwave from one body
10、 upon the boundary layer of another.Such occurrences make flow separation a very commonphenomenon warranting much research effort.Of the numerous experimental results on separated flows,a few have proved to be applicable throughout the subsonic,transonic, ond supersonic speed ranges. The first and m
11、ostimportant result involves the phenomenon of boundary-layertransition. In 1914 Prandtl (ref. 1) demonstrated that thepronounced effects of flow separation on the low-speed dragof a bluff body, such as were observed earlier by Eiffel (ref.2), are determined by the type of boundary-layer flow ap-pro
12、aching the separation point; that is, whether it is laminaror turbulent. In the initial post-war years, a number ofindependent investigations (refs. 3, 4, 5, and 6) were con-ducted in transonic and supersonic wind tunnels whichrevealed similar marked effects on compressible flow fieldswhen the bound
13、ary layer approaching separation waschanged from laminar to turbulent. These experimentsleave little doubt that separated flows with transition up-stream of separation are fundamentally different from thosewith transition downstream.From various experiments on separated flows, a secondgeneral result
14、 can be detected which may not have beenevident at the time the various experiments were conducted,but which is perceptible now through the medium of hind-sight coupled with the findings of more recent research.This second result concerns the importance of the locationof transition within a separate
15、d layer relative to the positionof laminar separation. Schiller and Linke (ref. 7) foundthat even under conditions where tim boundary-layer flowremains laminar at separation, the pressure distributionabout a circular cylinder depends significantly on how neartransition is to the separation position.
16、 They observed thatan increase in either Reynolds number or turbulence levelmoved transition upstream in the separated layer to a posi-tion closer to separation, and that such movement consid-erably affected the drag and pressure distribution. Closelyrelated to these findings are some isolated obser
17、vations thattransition location often correlates with an abrupt pressuret Supersedes NACA TN 38_ by Dean R. Chapman, Donald M. Kuehn, and Howard K. Larson, 1957.421Provided by IHSNot for ResaleNo reproduction or networking permitted without license from IHS-,-,-422 REPORT 1356-NATIONAL ADVISORY COMM
18、ITTEE FOR AERONAUTICSrise when the separated layer is laminar. This correlationis found within “separation bubbles“ on airfoils (ref. 8),and in many other cases, both at low speed and supersonicspced, as is discussed in detail later. Thus with a separatedlayer remaining laminar, a variation ill Reyn
19、olds numberchanges the location of transition relative to the separationpoint and this varies the pressure rise associated with tran-sition; the consequence is an effect of Reynolds number onpressure distribution which is especially pronounced in theseparated flow behind a base. (See refs. 5 and 6.)
20、 Aninitial approach to the computation of such effects has beenmade by Crocco and Lees (ref. 9) who consider explicitlythe movement of transition along a separated layer. Thesynoptic result of these various investigations is that thelocation of transition relative to separation is a variablegenerall
21、y important to separated flows wherein the boundarylayer is laminar at separation.In most previous experiments attention generally hasbeen directed to the type of boundary-layer flow existingat: separation and to the relative distance between transi-tion and separation; less attention has been given
22、 to thetype of boundarydayer flow existing at reattachment andto the relative distance between transition and reattach-ment. (“Reattachment“ is taken herein to mean the local-ized zone wherein a separated layer either meets a surfaceor another separated layer.) At sufficiently low Reynoldsnumbers, a
23、 type of separation can exist where transitionis downstream of the reattachment zone, or perhaps evennowhere in the flow field. In order to achieve this purelaminar _ type of separation in a low-speed flow, however,the Reynolds number must be very low (e. g., the orderof several thousand for a circu
24、lar cylinder). In view ofthe unusually low Reynolds number required, and the factthat the reattachment position is not steady in a subsonicwake, it is understandable that conditions at reattachmentpreviously have received relatively little emphasis in inves-tigations of separated flow. An isolated e
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