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September 1999 NASA/TM-1999-209357 Aerodynamic Characteristics and Control Effectiveness of the HL-20 Lifting Body Configuration at Mach 10 in Air William I. Scallion Langley Research Center, Hampton, Virginia

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Page 1: NASA-HL-20

September 1999

NASA/TM-1999-209357

Aerodynamic Characteristics and ControlEffectiveness of the HL-20 Lifting BodyConfiguration at Mach 10 in Air

William I. ScallionLangley Research Center, Hampton, Virginia

Page 2: NASA-HL-20

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Page 3: NASA-HL-20

National Aeronautics andSpace Administration

Langley Research Center Hampton, Virginia 23681-2199

September 1999

NASA/TM-1999-209357

Aerodynamic Characteristics and ControlEffectiveness of the HL-20 Lifting BodyConfiguration at Mach 10 in Air

William I. ScallionLangley Research Center, Hampton, Virginia

Page 4: NASA-HL-20

Available from:

NASA Center for AeroSpace Information (CASI) National Technical Information Service (NTIS)7121 Standard Drive 5285 Port Royal RoadHanover, MD 21076-1320 Springfield, VA 22161-2171(301) 621-0390 (703) 605-6000

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Aerodynamic Characteristics and Control Effectiveness ofthe HL-20 Lifting Body Configuration at Mach 10 in Air

ByWilliam I. Scallion

Langley Research Center

ABSTRACT

A 0.0196-scale model of the HL-20 lifting-body, one of several configurations proposedfor future crewed spacecraft, was tested in the Langley 31-Inch Mach 10 Tunnel. Thepurpose of the tests was to determine the effectiveness of fin-mounted elevons, a lowersurface flush-mounted body flap, and a flush-mounted yaw controller at hypersonicspeeds. The nominal angle-of-attack range, representative of hypersonic entry, was 20°to 41°, the sideslip angles were 0°, 2°, and -2°, and the test Reynolds number was 1.06 x106 based on model reference length. The aerodynamic, longitudinal, and lateral controleffectiveness along with surface oil flow visualizations are presented and discussed.The configuration was longitudinally and laterally stable at the nominal center ofgravity. The primary longitudinal control, the fin-mounted elevons, could not trim themodel to the desired entry angle of attack of 30¡. The lower surface body flaps wereeffective for roll control and the associated adverse yawing moment was eliminated byskewing the body flap hinge lines. A yaw controller, flush-mounted on the lowersurface, was also effective, and the associated small rolling moment was favorable.

SUMMARY

A 0.0196-scale model of the HL-20 lifting body spacecraft configuration was tested inthe Langley 31-Inch Mach 10 Tunnel to determine the aerodynamic stability and controlcharacteristics at hypersonic speeds. Measurements of aerodynamic forces andmoments were obtained for the configuration with fin-mounted elevons, lower surfacebody flaps with a conventional and a skewed hinge line, and a triangular-shaped yawcontroller flush-mounted on the lower surface. The configuration was tested over anominal angle-of-attack range of 20° to 41° at sideslip angles of 0°, 2°, and -2° at anominal Mach number of 10 and a Reynolds number of 1.06 x 106 based on modelreference length.

The results indicated that for the given center-of-gravity location of 54 percent of thereference body length, the configuration was statically stable longitudinally andlaterally. The fin-mounted elevons, the primary longitudinal controls, were ineffectiveand could not trim the configuration above an angle of attack of 23.5°. Theconventional body flap was an effective roll control, and the associated adverse yawingmoment was eliminated by skewing the hinge line 25°. The yaw controller was alsoeffective and the associated rolling moment was slightly favorable. Both the lower-surface body flap and yaw controller, when deflected for roll and yaw respectively,produced adverse pitching moments larger than the trim capability of the fin-mountedelevons.

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INTRODUCTION

A permanently crewed space station orbiting the Earth places additional requirementson the existing capability to transport personnel to and from orbit. A primeconsideration is the return of personnel to Earth in the event of an emergency. Anadditional consideration is the routine, economical transportation of personnel to andfrom the station to supplement the space shuttle capability. The National Aeronauticsand Space Administration has been investigating a number of possible crewedspacecraft configurations designed to meet these requirements. One of theconfigurations is a lifting body designated the HL-20 (ref. 1). This configuration hasbeen tested in wind tunnels to determine its aerodynamic characteristics throughout thespeed range from subsonic to hypersonic conditions (refs. 2 to 9). The controlcharacteristics were investigated at subsonic speeds (ref. 9), transonic speeds (ref. 6),and supersonic speeds (refs. 7 and 8).

The present tests were performed to obtain the effectiveness of the HL-20 controls athypersonic speeds. The tests were conducted in the Langley 31-Inch Mach 10 Tunnelwith a 0.0196 scale model at a nominal Mach number of 10, and a free stream unitReynolds number per foot of 2.2 x 106 corresponding to a length Reynolds number of1.06 x 106 . Control effectiveness data were obtained for the fin-mounted elevons, thelower-surface body flap with a conventional and a skewed hinge line, and a lower-surface triangular-shaped yaw controller. The model was tested over a nominal angle-of-attack range of 20° to 41° at zero sideslip and sideslip angles of 2° and -2°.

SYMBOLS

The aerodynamic data are referenced to the body axis system (fig. 1). The coefficientsare based on the planform area, length, and span of the body without fins. The momentcenter is located at a station 54 percent of the body length from the nose and 8 percentof the body length above the flat lower surface.

b reference body span, 2.826 in.CA axial force coefficient, Axial force/(q¥ x Sref)CD drag coefficient, Drag/(q¥ x Sref)CL lift coefficient, Lift/(q¥ x Sref)Cl rolling-moment coefficient, Rolling-moment/(q¥ x Sref x b)Clb = ¶Cl/¶b, taken at b = -2° and 2°, per degreeCm pitching-moment coefficient, Pitching moment/(q¥ x Sref x l)Cn yawing-moment coefficient, Yawing moment/(q¥ x Sref x b)Cnb = ¶Cn/¶b, taken at b = -2° and 2°, per degreeCp pressure coefficient, (plocal - pinf)/q¥

CY side-force coefficient, Side force/(q¥ x Sref)CYb = ¶CY/¶b, taken at b = 2° and -2°, per degreeL/D lift-drag ratiol reference body length, 5.772 in.p pressure, psiq¥ free-stream dynamic pressure, psi

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R Reynolds numberSref basic body planform area (excluding fins), 11.9088 in2

X longitudinal body axis, positive forwardY lateral body axis, positive to the rightZ vertical body axis, positive downwardx, y, z coordinates of X, Y and Z axes, respectivelya angle of attack, deg.b angle of sideslip, deg.D incrementdBF body-flap deflection angle, positive downward, deg.U coefficient uncertainty based on balance resolutionde tip fin elevon deflection angle, positive downward, deg.dy yaw controller deflection angle, deg.

Subscripts:L left¥ free stream

APPARATUS AND TESTS

Model

The model used in the tests reported herein was a 0.0196-scale cast stainless steel modelused in the tests of reference 4. This model was modified for the present test byproviding the aerodynamic controls for hypersonic entry flight consisting of the fin-mounted elevons and the lower surface flush-mounted body flaps. Additionally, anaerodynamic yaw control device was designed for the present test that is described in asubsequent section. Sketches of the model are presented in figure 2, and photographsof the model and a full-scale mockup are presented in figure 3. The configurationconsisted of a low-fineness-ratio body with a flat undersurface, a blunted nose, a smallcenter fin, and two outboard fins set at a dihedral angle of 50°. The model was a thin-walled stainless steel casting without final machining to gain high fidelity; however,since the purpose of the tests reported herein was to obtain the incremental effects ofthe aerodynamic controls, some model asymmetries could be tolerated. Subsequent tothe tests, the model surfaces were measured in order to assess effects of anyasymmetries on the basic aerodynamic characteristics. These measurements revealedthat the nose and aft end of the model were displaced in the positive Y-direction, withthe aft end displaced the most. Along the length of the body, the displacement tendedto be to the left, or the negative Y-direction. These displacements, ranging fromY Ê=Ê-0.018 to 0.016 inches, illustrated that the model was warped, or cambered in the Y-plane, and oriented slightly nose left. This effective camber and nose left orientation,however small, would tend to produce a negative increment in side-force coefficient,and a positive increment in yawing-moment coefficient. It would also tend to producea negative increment in rolling-moment coefficient, but the measurements also showedthat the right fin had 1.28° more negative incidence than the left fin, which wouldproduce a roll to the right, or a positive rolling-moment increment. As will be shownsubsequently, the basic lateral data tended to reflect these differences from the specified

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outer mold lines but it is believed that they did not substantially influence theincremental control effectiveness.

Controls

The control of the HL-20 during atmospheric entry is accomplished by a combination ofmovable aerodynamic surfaces and a three-axis reaction control system (RCS).Reference 10 states that the pitch and roll RCS are active until the dynamic pressurereaches 50 psf, and the yaw RCS remains active for yaw control until the Mach numberdecreases to 3.5. All aerodynamic surfaces, except the rudder, become active at adynamic pressure 2 psf, and the rudder is activated at a Mach number of 3.5.

The control system was designed to use the fin-mounted elevons for pitch controlaugmented by the upper body flaps, the lower body flaps for roll control, the RCS andrudder for yaw control, and the upper and lower body flaps deflected simultaneouslyas a speed brake (ref. 10). The control geometry of references 8 and 9 were used todesign the control configuration for the present tests.

The model fins were modified to include trailing-edge elevons (figs. 2(b) and 2(c))scaled from those described in reference 8. The elevons were provided with bracketsfor deflections of 0¡, 10°, 20°, 40° -10°, -20° and -40°. The model was also provided withlower surface body flaps (ref. 8) having deflection angles of 10° and 20° (fig. 2(d)).Because the drag of the deflected body flap on the lower surface would be expected toproduce adverse yawing moments, two additional body flaps with the hinge linesskewed 25° from the Y-axis direction were fabricated to compensate for this withdeflections of 15° and 30° (fig. 2(d)). As the HL-20 had no direct hypersonicaerodynamic yaw control, a bottom-surface yaw control shown to be effective inreference 11 for the Shuttle orbiter was fabricated for the present test (figs. 2(e) and3(d)). This control concept is unconventional in that the hinge line is swept 60°, and thecontrol lies flush with the vehicle bottom surface when undeflected. The control wouldbe deflected 0° to 90° to provide yaw control during entry. When undeflected, thecontrol leading edges lie parallel to the vehicle centerline, and their trailing edgescoincide with the vehicle trailing edge. At 90° deflection, the control leading edge isswept 60°. Controls fabricated for the present study include deflections of 45° and 90°.Upper surface body flaps were not provided for this test because reference 8 indicatedthat at high angles of attack at Mach 4.5, the upper surface controls were not effective.

Facility and Instrumentation

The Langley 31-Inch Mach 10 Tunnel expands heated dry air through a three-dimensional, square, contoured nozzle into a 31-inch square test section. The nominaltest Mach number is 10. The tunnel operates in the blowdown mode with run timesranging from 60 to 120 seconds. The air is heated to approximately 1850° R by anelectrical resistance heater with reservoir pressures up to approximately 1500 psia.Average free stream flow conditions for this test were a static pressure of 0.0349 psi anda dynamic pressure of 2.43 psi at a temperature of 90.7¡ R. The free stream velocity was4642 ft./sec. resulting in a Mach number of 9.937 and a Reynolds number of 2.22 x 106

per ft. (1.06 x 106 based on model reference length). The value of the viscous interaction

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parameter was 0.0084. Models are supported on a hydraulically-operated, sidewall-mounted injection system. This tunnel and its capabilities are described in more detailin reference 12.

The force and moment data were recorded with a six-component water-cooled,internally mounted strain gage balance. Balance internal temperatures were monitoredwith two thermocouples installed in the surrounding water jacket. The model andbalance were supported on a sting at the base of the model (fig. 3(a)). The model anglesof attack and sideslip were varied by rotating the tunnel sting support system in thepitch plane and in the yaw plane relative to the pitch plane. The yaw plane of themodel rotates with the model; therefore, sideslip angle b varies slightly with angle ofattack. Angle of attack and yaw are measured by transducers in the tunnel supportsystem. The sideslip angle was corrected for the variation of yaw angle with angle ofattack; angle of attack and sideslip were corrected for sting and balance deflectionsunder load. The force and moment data were corrected for weight tares. Basepressures were measured but no corrections for them were applied to the axial forcedata.

Model Test Methods

The force and moment tests were conducted for an angle-of-attack range of 20° to 41° atzero, 2°, and -2° sideslip angles at a unit Reynolds number of 2.2 million per foot (1.06million based on model reference length). The model angle of attack was varied usingthe pitch-pause technique. During the tests only the left-hand controls were deflected.The body flaps and the bottom-surface-mounted yaw controller were tested to obtainlateral control effectiveness data; the elevons were tested both for longitudinal andlateral control, and the longitudinal control effectiveness was obtained by adding theincremental effects of the single control to the data obtained with one control. Thisprocedure for the elevons was validated in reference 8. Oil-flow visualizations of thelower model surface were recorded on photographic film at alpha = 20° and 30° forseveral control deflections.

Uncertainties

The calibration accuracy of the strain gage balance is 0.25 percent of the design loadrating of the six components and the related uncertainties in the correspondingcoefficients are listed below:

CN CA CY Cm Cn Cl±0.00352 ±0.000264 ±0.00044 ±0.00090 ±0.00029 ±0.000156

The moment coefficient uncertainties caused by balance calibration accuracies includethose in the force coefficients used in the moment transfer equations. For example, UCm(total) = UCm (measured) + UCN (Dx/l), where Dx is the transfer distance. Because of therelatively large moment transfer distance (X/l = .126) associated with the existingmodel, these inclusions essentially doubled the uncertainties in Cm and Cn. Thisadversely affected the longitudinal control effectiveness data in the present case,because the effectiveness in pitch control was obtained by doubling the incremental

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effectiveness of a single elevon. This in turn doubled the effect of balance normal forceaccuracy on the resulting increment. Because the increments obtained in the presentinvestigation were small, the uncertainties caused by balance accuracies could be aslarge as the increments produced by deflecting the control.

RESULTS AND DISCUSSION

Presentation of Data

The static longitudinal and lateral aerodynamic characteristics of the basic HL-20 modelwith all controls at zero deflection are presented in figures 4 to 6. The model islongitudinally stable in the angle-of-attack range tested (fig. 4(b)). The effects ofsideslip on the lateral-directional characteristics of the model are shown in figure 5. Theoffsets in the lateral parameters at zero sideslip reflect the trends discussed previouslyin the section on model asymmetries. The model is laterally and directionally stablethrough the angle-of-attack range tested (figs. 5 and 6). The effects of elevon deflectionon longitudinal characteristics are shown in figure 7. The lateral control effects atseveral control deflections as functions of angle of attack are given in figures 8 to 11 forthe conventional left body flap, the left body flap with the hinge line skewed 25° (seefig. 2(d)), and the left-hand yaw controller. The lateral control effectiveness of the bodyflaps and yaw controller are shown in figures 12 to 14 and figure 16 as a function ofcontrol deflection for several angles of attack. Surface oil-flow photographs with thebody flaps and yaw controller deflected are presented in figures 15 and 17 respectively.

Longitudinal Control Characteristics

Figure 4(b) shows that with the elevons undeflected, the model is longitudinallytrimmed at an angle of attack of 22.5°. Combining the incremental data for a singleelevon at de = -40¡ to represent the effect of both elevons at -40¡ increases the trim angleof attack to about 23.5° (fig. 7(b)). Although considerable scatter is evident in the data,the end result is not significantly affected; the control effectiveness of the upward-deflected elevons as indicated by the limited trim angle of attack range is minimal.According to reference 10, the nominal entry angle of attack for the HL-20 is 30° fromentry interface at an altitude of 400,000 feet to an altitude of 157,000 feet and a Machnumber of 10. Based on the data reported herein, the vehicle has insufficient hypersoniclongitudinal trim capability to fly the desired entry trajectory with the present c.g.location. The vehicle is quite stable longitudinally because of the forward-locatedcenter of gravity. The vehicle longitudinal stability can be reduced in two ways: one,shift the center of gravity aft, and two, shift the aerodynamic center of pressureforward. The center of gravity can be shifted aft by moving internal components, butthis is limited to those that can be practically moved such as batteries and propellanttanks, and by providing ballast, but the added weight may be limited by performanceconsiderations. The center of pressure can be moved forward by reshaping the bodyand fin planforms and/or moving the fins forward. Additionally, the longitudinal trimcapability can be improved by reshaping the body profile to provide negative camber(positive increment in Cm with little change in longitudinal stability) and/or increasingthe size of the elevons; however, either revision will result in a loss in trim lift. The loss

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in some trim lift can be tolerated at hypersonic speeds, since a high trim angle of attackin this regime is more important because of aeroheating. However, the decreased trimlift can become critical at transonic and subsonic speeds. The effect of body camber onthe lift and moment characteristics of the HL-20 at subsonic speeds is shown inreference 13. It is believed that with a judicious combination of the approachesdiscussed above, the vehicle can be modified to trim to the desired angle of attack athypersonic speeds. However, the impact of the modifications on the aerodynamiccharacteristics must be considered for the entire entry speed range. Upper surface bodyflaps are not a valid consideration at high angles of attack, because the lee-side flowfield has insufficient momentum to make these controls effective. Reference 8 showsthat the upper surface body flaps are essentially ineffective above Mach 3 at high anglesof attack.

Lateral Control Characteristics

The primary roll control of the HL-20 would be provided by the lower surface bodyflaps (see fig. 2(d)). The conventional body flap (hinge line parallel to the Y axis) hasadequate rolling effectiveness as shown in figure 12. A calculation of the roll angularacceleration at Mach 20 flight conditions for the nominal trajectory and the inertial datafrom reference 10 gives a value of 12.5 deg/sec2 for a body flap deflection of 20°. This isaccompanied by pitching moments larger than the trim capability of the elevons, and byadverse yawing moments (calculated value of 769 ft.-lb. at Mach 20). The adverseyawing moments can be eliminated by a judicious choice of skew angle for the bodyflap hinge. Figure 13 shows the roll control effectiveness of a body flap with the hingeline skewed 25° relative to the Y-axis (see the right side of fig. 2(d)). The skew angle of25° was calculated to eliminate the adverse yaw caused by deflection of the control forroll. The data of figure 13 show that the resulting yawing-moment coefficient is slightlypositive; i.e., a favorable yawing moment. The 15° and 30° deflection angles werechosen with the expectation that the skewed control would not be as effective in roll asthe conventional body flap. A comparison of the effectiveness of the two body flapconfigurations at an angle of attack of 40° (fig. 14 ) shows that the body flap is lesseffective in roll, but by a lesser amount than was anticipated. Note the large differencein yawing-moment coefficient produced by the controls; the negative (adverse) yawingmoment produced by the conventional body flap becomes positive (favorable) whenthe hinge line is skewed. A slight adjustment in the skew angle would eliminate theyawing moment altogether. As expected, the side force produced by the skewed bodyflap is larger than that produced by the conventional body flap. Both controls, whendeflected, produced about the same pitching-moments; either control increases thelongitudinal out-of-trim moment.

Photographs of surface oil-flow patterns with the body flaps deflected (fig. 15) illustratethe high pressure region generated on the lower surface in the area ahead of the controlhinge line. This can be seen in figure 15(a) where the flow is directed around the endsof the control. The flow on the inboard side of the body flap close to the hinge line alsoappears to move forward as it moves off the side. This is also shown in figure 15(b)(alpha = 20°), although the direction of the flow is not as easily seen. The inclinedsurface of the deflected body flap with the skewed hinge line produced a larger areainfluenced by the inboard flow off the control (figs. 15(c) and (d)). The corresponding

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increase in surface pressure in this region would be expected to enhance the rolleffectiveness of the control.

The yaw controller (see fig. 2(e)) produced adequate yawing moments accompanied bysmall favorable rolling moments (fig. 16). The yaw angular acceleration at Mach 20 is15.5°/sec2 for a controller deflection of 90° as calculated with the inertial data andnominal entry trajectory conditions used in the simulations described in reference 10.Deflection of the controller also produced nose-down pitching-moment coefficientslarger than the elevon trim capability. As with the body flaps, the deflected controlinduces increased pressure on the lower body surface ahead of and to the outboard sideof the controller. This is indicated in the surface oil-flow photographs of figure 17(a)and (b), and is similar to that observed for the shuttle orbiter model of reference 11. Theregion of high pressure would be expected to produce a sizable adverse rolling momentbecause of its outboard location, but the data of figure 16 show that the rolling momentis slightly favorable. The side loading on the controller combined with its locationbelow the model center of gravity more than offset the adverse effects of the bottomsurface loading. In the case of the orbiter model of reference 11, the side loading on thecontroller was reinforced by the surface normal loading because of its inboard locationrelative to the controller.

Although no heating tests have been performed, it is expected (as pointed out inreference 11) that the overall heating of the controller would be high because of itslocation in the high energy shock layer on the bottom of the model. In addition to highheating on the forward face of the controller, there may possibly be high heatingassociated with flow behind the deflected controller (fig. 17). This would tend toincrease the heating in the cavity from which the controller was deployed.

CONCLUSIONS

An analysis of the data obtained from a control effectiveness study for a 0.0196-scaleHL-20 model with fin-mounted elevons, flush-mounted body flaps, and a flush-mounted yaw controller at Mach 10 resulted in the following conclusions:

1. For the given center-of-gravity location of 54 percent of the model reference length,the model was longitudinally and laterally stable throughout the angle-of-attackrange tested.

2. The longitudinal control effectiveness of the fin-mounted elevons was minimal. Themodel could not be trimmed above an angle of attack of 23.5°, which is less than the30¡ angle of attack prescribed for the entry trajectory.

3. The conventional flush-mounted body flap was effective in roll; however, deflectionof the control for roll resulted in adverse yawing moments. Skewing the body-flaphinge line 25° eliminated the adverse yawing moments without materially affectingthe roll effectiveness.

4. The flush-mounted yaw controller was effective in yaw and produced a smallfavorable rolling moment.

5. Deflection of the body flap or yaw controller resulted in negative pitching momentcoefficients of -0.009 and -0.006 respectively, which increased the existing deficit inlongitudinal trim capability.

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REFERENCES

1. Stone, H. W. and Piland, W. M.: 21st Space Transportation System DesignApproach: HL-20 Personnel Launch System. AIAA Journal of Spacecraft andRockets, Vol. 30, No. 5, pp. 521-528, September, 1993.

2. Ware, G. M.; Spencer, B. Jr.; and Micol, J. R.: Aerodynamic Characteristics ofProposed Assured Crew Return Capability (ACRC) Lifting Body Configuration.AIAA-89-2172, July 1989.

3. Cruz, C. I.; Ware, G. M.; Grafton, S. B.; Woods, W. C.; and Young, J. C.:Aerodynamic Characteristics of a Proposed Personnel Launch System (PLS) LiftingBody Configuration at Mach Numbers from 0.05 to 20.3. NASA TM 101641,November 1989.

4. Micol, J. R.: Experimental and Predicted Aerodynamic Characteristics of a ProposedAssured Crew Return Vehicle (ACRV) Lifting Body Configuration at Mach 6 and 10.AIAA 90-1403, June 1990.

5. Ware, George M. and Cruz, Christopher I.: Aerodynamic Characteristics of the HL-20. AIAA Journal of Spacecraft and Rockets, Vol. 30, No. 5, pp. 529-536, September-October, 1993.

6. Ware, G. M.: Transonic Aerodynamic Characteristics of a Proposed Assured CrewReturn Capability (ACRC) Lifting Body Configuration. NASA TM 4117, June 1989.

7. Ware, G. M.: Supersonic Aerodynamic Characteristics of a Proposed Assured CrewReturn Capability (ACRC) Lifting Body Configuration. NASA TM 4136, November1989.

8. Cruz, Christopher I. and Ware, George M.: Control Effectiveness and Tip-FinDihedral Effects for the HL-20 Lifting-Body Configuration at M = 1.6 to 4.5. NASATM 4697, December 1995.

9. Ware, George M. and Cruz, Christopher I.: Subsonic Aerodynamic Characteristicsof the HL-20 Lifting-Body Configuration. NASA TM 4515, October 1993.

10. Powell, R. W.: Six-Degree-of-Freedom Guidance and Control Analysis of the HL-20.AIAA Journal of Spacecraft and Rockets, Vol. 30, No. 5, pp. 537-542, September 1993.

11. Scallion, W. I.: Performance of an Aerodynamic Yaw Controller Mounted on theSpace Shuttle Orbiter Body Flap at Mach 10. NASA TM 109179, February 1995.

12. Miller, C. G. III: Hypersonic Aerodynamic/Aerothermodynamic TestingCapabilities at Langley Research Center. AIAA-92-3937, July 1992.

13. Spencer, B. Jr.; Fox, C. H. Jr.; and Huffman, J. K.: A Study to Determine Methods ofImproving the Subsonic Performance of a Proposed Personnel Launch System (PLS)Concept. NASA TM 110201, December 1995.

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Wind direction

Wind direction

Side forceY

Lift

Pitchmoment

Drag

Yawingmoment

Z

X

Rollingmoment

α

β

Figure 1. System of axes, showing the positive direction of forces, moments and angles.

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Plan View

Side View

5.772

3.117

6.6°

HL

HLBodyFlap

30°Yaw controller

En

d V

iew

2.82

6

1.25

°

Bottom View

(a) General arrangement of the configuration.

Figure 2. Sketches of the model and controls. All dimensions are given in inches.

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.295.110

.250

1.16

2

.15

.400

.300

.804

1.04

7

.15

9.3°

1.28

62°

2.137

(b) Tip fin details.

Figure 2. Continued.

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.500

-10°

-20°

10°

20°

.110

.125 .250

.295

1.04

7

.804

.243

.400

1.16

2

.15

.15

.300

.050

.700

Elevon PlanThickness = 0.10

Left elevon Right elevon

Elevon Brackets

(c) Sketches of elevons and deflection brackets.

Figure 2. Continued.

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.671

.400

.400

.640

.640

HL

HL

.421

.477.125

.250

20°

10°

.050

.120

.120

15° & 30°

.125

.12R

30° Flap

15° Flap3-D View

Auxiliary View

.194

Skewed-Hinge-Line Body FlapLeft-Hand Control

Body Flaps

25°

(d) Lower surface body flaps.

Figure 2. Continued.

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3-D View

90° Yaw ControlLeft Hand Side

45° Yaw ControlLeft Hand Side

.125

.125

.606

.731.1

00

.125 R

.420

.200

Cover PlateThickness = .040

.060

45°

.040

.070

.040.060

Auxiliary View

.700

.606

.350

30°

30°

Auxiliary View

90° Control

45° Control

(e) Lower surface yaw controllers.

Figure 2. Concluded.

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(a) Model mounted for test in the 31 Inch Mach 10 Tunnel.

Figure 3. Photographs of the 0.0196-scale HL-20 model and components, and full-scale mock-up.

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(b) Model with conventionally-hinged body flap at 10° deflection.

Figure 3. Continued.

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(c) Model with body flap hinge line skewed 25° at 15° deflection.

Figure 3. Continued.

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(d) Model with left-hand yaw controller deflected 90°.

Figure 3. Continued.

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20

(e) Full-scale mock-up of the HL-20.

Figure 3. Concluded.

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21

16 20 24 28 32 36 40 440.0

0.2

0.4

0.6

0.8

1.0

α, deg

CL

16 20 24 28 32 36 40 440.0

0.2

0.4

0.6

0.8

1.0

α, deg

CD

(a) CL and CD versus angle of attack.

Figure 4.- longitudinal characteristics of the basic HL-20 model.

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22

16 20 24 28 32 36 40 44

-0.03

-0.02

-0.01

0.00

0.01

0.02

α, deg

Cm

16 20 24 28 32 36 40 440.0

0.4

0.8

1.2

1.6

2.0

α, deg

L/D

(b) L/D and Cm versus alpha.

Figure 4.-Continued.

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23

16 20 24 28 32 36 40 440.0

0.2

0.4

0.6

0.8

1.0

1.2

CN

α, deg

16 20 24 28 32 36 40 440.00

0.05

0.10

0.15

0.20

0.25

0.30

CA

α, deg

Figure 4.-Concluded.

(c) CN and CA versus angle of attack.

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24

16 20 24 28 32 36 40 44

-0.020

-0.015

-0.010

-0.005

0.000

0.005

0.010

0.015

0.020β = 0°β = -2°β = 2°

CY

α, deg

Figure 5.- Lateral-directional characteristics of the HL-20 model.

(a) CY versus angle of attack.

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25

(b) Cn versus angle of attack.

Figure 5.- Continued.

16 20 24 28 32 36 40 44-0.008

-0.006

-0.004

-0.002

0.000

0.002

0.004

0.006

0.008

β = 0°β = 2°β = -2°

α, deg

Cn

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26

16 20 24 28 32 36 40 44-0.008

-0.006

-0.004

-0.002

0.000

0.002

0.004

0.006

0.008

β = 0°β = 2°β = -2°

α, deg

Cl

(c) Cl versus angle of attack.

Figure 5.- Concluded.

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27

Figure 6. Lateral-directional derivatives versus angle of attack for the HL-20 model with zero control deflections.

0

-.004

-.008

-.012

.002

0

-.002

0

-.002

-.00416 20 24 28 32 36 40 44

α, deg

Clβ

Cnβ

CYβ

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28

(b) Pitching-moment coefficient.

Figure 7. Effect of elevon deflection on longitudinal characteristics.

(a) Normal force coefficient.

1.0

.8

.6

.4

.2

0

α, deg

CN

1.0

0

-.01

-.02

-.03

-.0416 20 24 28 32 36 40 44

Cm

δe0

-10-20-40102040

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29

16 20 24 28 32 36 40 44

-0.010

-0.005

0.000

0.005

0.010

0.015

0.020

0.025

0.030δeL = 0°δeL = -10°δeL = -20°δeL = -40°δeL = 10°δeL = 20°δeL = 40°

CY

α, deg

(a) CY versus angle of attack.

Figure 8.- Effect of left elevon deflection on the lateralcharacteristics of the model.

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30

Figure 8.- Continued.

(b) Cn versus angle of attack.

16 20 24 28 32 36 40 44-0.016

-0.012

-0.008

-0.004

0.000

0.004

0.008

0.012

0.016δeL = 0°δeL = -10°δeL = -20°δeL = -40°δeL = 10°δeL = 20°δeL = 40°

α, deg

Cn

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31

16 20 24 28 32 36 40 44

-0.002

0.000

0.002

0.004

0.006

0.008

0.010

0.012

0.014

δeL = 0°δeL = -10°δeL = -20°δeL = -40°δeL = 10°δeL = 20°δeL = 40°

Cl

α, deg

(c) Cl versus angle of attack.

Figure 8.- Concluded.

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32

16 20 24 28 32 36 40 44-0.020

-0.015

-0.010

-0.005

0.000

0.005

0.010

0.015

0.020δBFL = 0°δBFL = 10°βBFL = 20°

CY

α, deg

(a) CY versus angle of attack

Figure 9.- Effect of body flap deflection on the lateral

and longitudinal characteristics of the model.

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33

16 20 24 28 32 36 40 44-0.008

-0.006

-0.004

-0.002

0.000

0.002

0.004

0.006

0.008δBFL = 0°δBFL = 10°δBFL = 20°

α, deg

Cn

(b) Cn versus angle of attack.

Figure 9.- Continued.

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34

16 20 24 28 32 36 40 44

-0.006

-0.004

-0.002

0.000

0.002

0.004

0.006

0.008

0.010

Cl

α, deg

(c) Cl versus angle of attack.

Figure 9.- Continued.

δBFL = 0°δBFL = 10°δBFL = 20°

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35

16 20 24 28 32 36 40 44-0.060

-0.050

-0.040

-0.030

-0.020

-0.010

0.000

0.010

0.020δBFL = 0°δBFL = 10°δBFL = 20°

α, deg

Cm

(d) Cm versus angle of attack.

Figure 9.- Concluded.

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36

16 20 24 28 32 36 40 44-0.020

-0.015

-0.010

-0.005

0.000

0.005

0.010

0.015

0.020δBFL = 0°δBFL = 10°δBFL = 20°

CY

α, deg

(a) CY versus angle of attack.

Figure 10.- Effect of skewed-hinge body flap deflection on lateral and

longitudinal characteristics of the model.

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37

16 20 24 28 32 36 40 44-0.008

-0.006

-0.004

-0.002

0.000

0.002

0.004

0.006

0.008

δBFL = 0°δBFL = 10°δBFL = 20°

α, deg

Cn

(b) Cn versus angle of attack.

Figure 10.- Continued.

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38

16 20 24 28 32 36 40 44

-0.004

-0.002

0.000

0.002

0.004

0.006

0.008

0.010

0.012

0.014δBFL = 0°δBFL = 15°δBFL = 30°

Cl

α, deg

(c) Cl versus angle of attack.

Figure 10.- Continued.

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39

16 20 24 28 32 36 40 44-0.060

-0.050

-0.040

-0.030

-0.020

-0.010

0.000

0.010

0.020δBFL = 0°δBFL = 15°δBFL = 30°

α, deg

Cm

(d) Cm versus angle of attack.

Figure 10.- Concluded.

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40

16 20 24 28 32 36 40 44-0.020

-0.015

-0.010

-0.005

0.000

0.005

0.010

0.015

0.020δY = 0°δY = 45°δY = 90°

CY

α, deg

(a) CY versus angle of attack.

longitudinal characteristics of the model.

Figure 11.- Effect of yaw controller deflection on the lateral and

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41

16 20 24 28 32 36 40 44-0.012

-0.010

-0.008

-0.006

-0.004

-0.002

0.000

0.002

0.004

δY = 0°δY = 45°δY = 90°

α, deg

Cn

(b) Cn versus angle of attack.

Figure 11.- Continued.

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42

16 20 24 28 32 36 40 44

-0.006

-0.004

-0.002

0.000

0.002

0.004

0.006

0.008

0.010δY = 0°δY = 45°δY = 90°

Cl

α, deg

(c) Cl versus angle of attack.

Figure 11.- Continued.

Page 47: NASA-HL-20

43

16 20 24 28 32 36 40 44-0.060

-0.050

-0.040

-0.030

-0.020

-0.010

0.000

0.010

0.020δY = 0°δY = 45°δY = 90°

α, deg

Cm

(d) Cm versus angle of attack.

Figure 11.- Concluded.

Page 48: NASA-HL-20

44

.01

0

-.01

.004

0

-.004

-.008

.004

0

-.004

-.008

.004

.008

0

-.004

-.0080 10 20 30

δBFL

0 10 20 30δBFL

0 10 20 30δBFL

∆Cl

∆Cn

∆Cm

∆CY

Alpha20.424.628.833.037.241.4

Figure 12. Roll control effectiveness of the left-hand body flap at several angles of attack. β = 0°.

Page 49: NASA-HL-20

45

.01

0

-.01

.004

0

-.004

-.008

.004

0

-.004

-.008

.004

.008

.012

0

-.004

-.0080 10 20 30

δBF

0 10 20 30δBF

0 10 20 30δBF

∆Cl

∆Cn

∆Cm

∆CY

Alpha20.424.628.933.137.341.4

Figure 13. Roll control effectiveness of the left-hand body flap with the hinge line skewed 25° at several angles of attack. β = 0°.

Page 50: NASA-HL-20

46

Figure 14. Comparison of the roll effectiveness of the conventional left-band body flap with that ofthe body flap with the hinge line skewed 25°. α = 41.4°, β = 0°

.012

.008

.004

0

0

0 10 20 30

-.004

-.008

.01

-.01

-.004

-.004

-.008

.004

0 0

-.004

-.008

δBFL

0 10 20 30δBFL

∆Cm

∆Cn

∆CY

∆C

0 10 20 30δBFL

Conventional body flapBody flap hinge line skewed 25°

Page 51: NASA-HL-20

47

(a) Conventional hinge line, δBF = 10°, α = 30°.

Figure 15. Surface oil-flow patterns on the bottom of the model with the right-hand body flap deflected. R = 2.2 x 10 per ft.

Page 52: NASA-HL-20

48

(b) Conventional hinge line, δBF = 10°, α = 20°.

Figure 15. Continued.

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49

(c) Skewed hinge line, δBF = 15°, α = 30°.

Figure 15. Continued.

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50

(d) Skewed hinge line, δBF = 15°, α = 20°.

Figure 15. Concluded.

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51

.004

-.008

-.004

.004

0

0 30 60 90

-.004

-.008

.016

.008

-.012

.004

-.004

.004

0

0

0

-.008

-.004

-.0120 30 60 90

∆Cn

∆Cm

∆CY ∆C

0 30 60 90δY δY δY

20.524.731.041.4

Alpha

Figure 16. Control effectiveness of the body-mounted yaw controller at several angles of attack. β = 0°.

Page 56: NASA-HL-20

52

(a) δY = 90°, α = 20°.

Figure 17. Surface oil-flow patterns on the bottom of the model with the left-hand yawcontroller deflected. Photograph in the 31 Inch Mach 10 tunnel. R = 2.2 x 106.

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53

(b) δY = 90°, α = 30°.

Figure 17. Continued.

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54

(c) δY = 45°, α = 30°.

Figure 17. Concluded.

Page 59: NASA-HL-20

REPORT DOCUMENTATION PAGE Form ApprovedOMB No. 0704-0188

Public reporting burden for this collection of information is estimated to average 1 hour per response, including the time for reviewing instructions, searching existing datasources, gathering and maintaining the data needed, and completing and reviewing the collection of information. Send comments regarding this burden estimate or any otheraspect of this collection of information, including suggestions for reducing this burden, to Washington Headquarters Services, Directorate for Information Operations andReports, 1215 Jefferson Davis Highway, Suite 1204, Arlington, VA 22202-4302, and to the Office of Management and Budget, Paperwork Reduction Project (0704-0188),Washington, DC 20503.1. AGENCY USE ONLY (Leave blank) 2. REPORT DATE

September 19993. REPORT TYPE AND DATES COVERED

Technical Memorandum4. TITLE AND SUBTITLE

Aerodynamic Characteristics and Control Effectiveness of the HL-20Lifting Body Configuration at Mach 10 in Air

5. FUNDING NUMBERS

WU 242-80-01-01

6. AUTHOR(S)William I. Scallion

7. PERFORMING ORGANIZATION NAME(S) AND ADDRESS(ES)

NASA Langley Research CenterHampton, VA 23681-2199

8. PERFORMING ORGANIZATIONREPORT NUMBER

L-17867

9. SPONSORING/MONITORING AGENCY NAME(S) AND ADDRESS(ES)

National Aeronautics and Space AdministrationWashington, DC 20546-0001

10. SPONSORING/MONITORINGAGENCY REPORT NUMBER

NASA/TM-1999-209357

11. SUPPLEMENTARY NOTES

12a. DISTRIBUTION/AVAILABILITY STATEMENT

Unclassified-UnlimitedSubject Category 02, 08, and 15 Distribution: StandardAvailability: NASA CASI (301) 621-0390

12b. DISTRIBUTION CODE

13. ABSTRACT (Maximum 200 words)A 0.0196-scale model of the HL-20 lifting-body, one of several configurations proposed for future crewedspacecraft, was tested in the Langley 31-Inch Mach 10 Tunnel. The purpose of the tests was to determine theeffectiveness of fin-mounted elevons, a lower surface flush-mounted body flap, and a flush-mounted yawcontroller at hypersonic speeds. The nominal angle-of-attack range, representative of hypersonic entry, was 2deg to 41 deg, the sideslip angles were 0 deg, 2 deg, and -2 deg, and the test Reynolds number was 1.06 x 10 E6based on model reference length. The aerodynamic, longitudinal, and lateral control effectiveness along withsurface oil flow visualizations are presented and discussed. The configuration was longitudinally and laterallystable at the nominal center of gravity. The primary longitudinal control, the fin-mounted elevons, could not trimthe model to the desired entry angle of attack of 30 deg. The lower surface body flaps were effective for rollcontrol and the associated adverse yawing moment was eliminated by skewing the body flap hinge lines. A yawcontroller, flush-mounted on the lower surface, was also effective, and the associated small rolling moment wasfavorable.

14. SUBJECT TERMSLifting body; Aerodynamics; Stability; Control

15. NUMBER OF PAGES59

16. PRICE CODEA04

17. SEC U RITY CL ASSIF IC AT ION O F REPO R TUnclassified

18. SEC U RITY CL ASSIF IC AT ION O F TH IS PA GEUnclassified

19. SECURITY CLASSIFICATION OF ABSTRACTUnclassified

20. LIMITATION OF ABSTRACT UL

NSN 7540-01-280-5500 Standard Form 298 (Rev. 2-89)Prescribed by ANSI Std. Z-39-18298-102