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Case Study - very large transport airplane Airplane Design: Past, Present and Future – An Early 21st Century Perspective John H. McMasters Technical Fellow The Boeing Company and Affiliate Professor Department of Aeronautics and Astronautics University of Washington Seattle, WA April 2007 Ed Wells Partnership Short Course Based on: American Institute of Aeronautics and Astronautics (AIAA) & Sigma Xi Distinguished Lectures & Von Kármán Institute for Fluid Dynamics Lecture Series: “Innovative Configurations for Future Civil Transports”, Brussels, Belgium June 6-10, 2005
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Notation and Symbols Used
A Area (ft.2, m2) a Speed of sound (ft./sec., m/s) AR Aspect ratio, b/č = b2/S b Wing span (ft., m) č Average wing chord (ft.,m) CF Force coefficients (lift, drag, etc.) = F/qS Cℓ Section (2D) lift coefficient CM Moment coefficient = M/qSĉ Cp Pressure coefficient = Δp/q D Drag force (lb., N) E Energy (Ft.-lbs., N-m) e “Oswald efficency factor” ew Wing span efficiency factor (= 1/kw ) F Force (lift, drag, etc.) (lbs., N) H Total head (reservoir pressure) I Moment of inertia kw Wing span efficiency factor (= 1/ew) L Lift force (lb., N) ℓ Length (ft., m) M Mach number (V/a) M Mass (kg) M Moment (ft. lbs., N m) P Power (ft.-lbs./sec., N-m/sec.) p Static pressure (lbs./ft.2) q Dynamic pressure (lbs./ft.2) = ½ρV2 R Range (mi., km) Rn Reynolds number (ρVℓ / μ) S Wing area (ft.2, m2) T Thrust (lb., N) T Temperature (oF) u Local x-direction velocity component V Velocity, Speed (ft./sec., m/s, mph, km/h) v Local y-direction velocity component w Downwash velocity (ft./sec., m/s) ż Sink rate (vertical velocity) (ft./sec., m/s) Greek: α Angle of attack (deg.) Γ Circulation γ Climb or glide angle (deg., rad.) γ Ratio of specific heats in a fluid ε Wing twist angle (deg.) θ Downwash angle (deg.) φ Velocity potential Λ Wing sweep angle (deg.) μ Dynamic viscosity ν Kinematic viscosity (μ/ρ) ρ Fluid mass density (kg/m3)
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Presentation Overview
Case Studies II. “Very large” transport airplanes (A380s, flying wings and C-wings)
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Case II. The “Big Airplane” Problem
Antonov An 225 “Mriya” Wing Span: 290 ft. (88.4 m) MTOW: 1,322,750 lb. (600,000 kg) Six 51,590 lb. ST (23,400 kgp) Lotarev D-18T turbofans
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Boeing Product Development Opportunities
(circa 1990) In Production Development or Study
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Typical Marketing “Range-Payload” Diagram
(Market Niches –Product Development Opportunities – circa ) NLA 777 Seats 7J7 Range (nmi.)
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Air Traffic Growth and Aircraft Arrival/Departure Data for Kennedy International Airport (to circa 1995) Passengers Per Year (millions) Aircraft Per Year (thousands) Aircraft Passengers 15 10 85 70 5 Advent of Wide-Body Transports (B 747, DC-10, L 1011, etc.) 55 40 Year
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Wake Vortex Separation Standards
Heavy (H) Airplanes over 300,00 lb. max. certified take-off weight (MCTOW) (e.g. B777, B767, B747, MD 11) Medium (M) Airplanes with MCTOW between 15,400 and 300,000 lbs. Light (L) Airplanes with MCTOW less than 15,400 lbs. Radar Separation: Time Separation: Heavy behind Heavy 4 n. mi Medium behind Heavy min. Medium behind Heavy 5 n. mi Light behind Heavy min. Light behind A n. mi. Light behind Heavy 6 n. mi. Light behind Medium 5 n. mi.
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“Square-Cube Law” Trends in Size & DOC
(Conventional “Tube and Wing” Configurations) Direct Operating Cost (cents/seat-mi.) Wing Span (ft.) ~ 600 Passengers Passengers Thanks to Ilan kroo
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Classic Configuration Evolution
600+ passengers ~140 passengers Super 747 (NLA) Too long to fit in terminal gates, so.. 7?7 (NLA) Outboard engines at wing tip stations of a 747 ~ 425 passengers
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Airbus A380 Jumbo Jumbo-Jet
Goodyear
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Jumbo 600 Passenger Subsonic Transport (circa 1992)
Configuration Issues: Runway limits Taxiway limits Terminal gate limits Emergency evacuation Community noise Wake vortices Wing skin size limits Ditching/flotation Passenger comfort Must fit within a 80 m box
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Airbus A380 in a Cross Wind
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Northrop B-49 bomber (circa 1948-49)
Northrop Grumman B-2
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Early Attempts to Solve the “Large [600+ Passenger] Transport Airplane Problem”
McMasters/Boeing Conceptual “747 XXL” circa 1992 An Early Version of the Liebeck Blended Wing-Body Subsonic Transport Wing Spans b ≈ 300 ft. Griffith airfoil From the desk of J. H. McMasters, 1992
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The Griffith Airfoil (circa 1944)
Favorable gradient for laminar flow - Pressure recovery (turbulent flow) CP ć c t Conventional airfoil (chord ć ) Suction slot + Griffith airfoil (chord c ) 1 Transonic Griffith airfoil
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A Suite of Drag Reducing Wing Tip Devices
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A Flawed (and Clumsy) Attempt to Emulate Nature
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A Family of Non-Planar Wing Configurations Constant wing span (b), area (S) and height-to-span ratio [ h/b=0.2 ] Total Drag (D) = Dviscous + Dinduced [+ Dcompressibility ] Dviscous ~ SwetV2f(CL) Induced Drag (drag due to lift) = Di ~ kw [Lift (L)/span (b)]2x speed (V)-2 ~ kw [W/b] 2 kw = theoretical wing span efficiency factor = 1/ew In steady, level flight, Lift (L) = Weight (W) b h Biplane kw = 0.74 X-wing kw = 0.75 Branched tips kw = 0.76 (“pfeathers”) Tip plates kw = 0.72 Box biplane kw = 0.68 Joined wing kw = 0.95 C-Wing kw = 0.69 Tip plated winglets kw = 0.83 Winglets kw = 0.71 Dihedral kw = 0.97 Note: For an optimally loaded planar wing of the same span and area kw = 1.0 Aspect ratio = b2 S Treffetz plane analyses due to Prof. Ilan Kroo, Stanford University (circa 1992).
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Non-Planar Wing Span Loads
Winglets L/2 L1 L1 L/2 + L2 C-Wing L1 L/2 L2 L1 L2 h b/2 b/2 h Winglet-let
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A Possible [Slightly Grotesque] C-Wing Large Transport Airplane Configuration
Baseline Baseline Configuration From the desk of J.H. McMasters, 1994
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600+ Passenger C-Wing Transport Configuration (Semi-Span Loader, Quasi-Three-Surface Airplanes)
Boeing configuration patent granted 1996. McMasters, J.H. and Kroo, I. M., “Advanced Configurations for Very Large Subsonic Transport Airplanes”, NASA CR , Oct. 1996; also Aircraft Design, Vol. 1, No. 4, 1998, pp
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Layout of Passenger Accommodations (LOPA) for a Single Deck, 3-Class, 600 Passenger C-Wing Transport
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Size Comparison for a Conventional and C-Wing 600 Passenger Transport Airplane
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Some Configuration Options For Very Large Commercial Transport Airplanes
“Transonic Seagull” “Winged Watermelon” (“Flying Spud”) “Klingon Battle Cruiser” Figure 25. Some Biomechanics Inspired Options for Very Large Airplanes. 2 or more “small” airplanes In formation ? A “Smart” C-Wing BWB ?
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Smart Wings Analogies Potential Benefits Pterosaur Airplane
Brain Computer Nerves Fiber optic strain gages, pressure sensors Bone and tissue Composite materials Variable geometry Electro-mechanical control via large control of large and small muscles and small aerodynamic devices distributed over wing trailing edge Potential Benefits Reduced wing weight for a given wing span Increased span (reduced drag) for wing of given weight May enable the use of highly non-planar wing configurations (e.g. C-wings) Inputs from nerves distributed throughout the living tissue of the wing membrane Control output to muscles throughout wing membrane Ultra light weight structure (strong but highly flexible) Kroo MITEs (digitized, segmented Gurney flaps) Brain highly modified to process sensory data and provide needed control output
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