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Spacecraft Environment Space System Design, MAE 342, Princeton University Robert Stengel
• Atmospheric characteristics • Loads on spacecraft • Near-earth and space environment • Spacecraft charging • Orbits and orbital decay
Copyright 2016 by Robert Stengel. All rights reserved. For educational use only. http://www.princeton.edu/~stengel/MAE342.html 1
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Launch Phases and Loading Issues-1
§ Liftoff § Reverberation from the ground § Random vibrations § Thrust transients § Winds and Transonic Aerodynamics § High-altitude jet stream § Buffeting § Staging § High sustained acceleration § Thrust transients
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Launch Phases and Loading Issues-2
§ Heat shield separation § Mechanical and pyrotechnic transients § Spin stabilization § Tangential and centripetal acceleration § Steady-state rotation § Separation § Pyrotechnic transients
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Typical Acoustic and Shock Environment (Delta II) Sound Pressure (dB) Peak Acceleration (g)
Decibel (dB) ⎛ Measured Power ⎞ ⎛ Measured Amplitude⎞ 10log or 20log 10 ⎝⎜ Reference Power ⎠⎟ 10 ⎝⎜ Reference Amplitude⎠⎟
http://dangerousdecibels.org/education/information-center/decibel-exposure-time-guidelines/ 4
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Transient Loads at Thrusting Cutoff
5 Fortescue, et al, 2003
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Properties of the Lower Atmosphere
• Air density and pressure decay exponentially with altitude • Air temperature and speed of sound are linear functions of altitude
US Standard Atmosphere, 1976
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Earth’s High-Altitude Explorer-9 Atmosphere
Temperature of the Density of the Atmosphere Atmosphere
Atmosphere not well-represented Altitude Molecules/cc Mean Free Path as a continuum at high altitude Sea Level 2 x 10^19 7 x 10^-6 cm 7 600 km 2 x 10^7 10 km
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Lower Atmosphere Rotates With The Earth
• Zero wind at Earth’s surface = Inertially rotating air mass Jet Stream (typical) • Wind measured with respect to Earth’s rotating surface • Jet stream magnitude typically peaks at 10-15- km altitude
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Jet Stream Produces High Loads on Launch Vehicle • Launch vehicle must able to fly through strong wind profiles • Design profiles assume 95th-99th-percentile worst winds and wind shear
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Aerodynamic Forces
⎡ ⎤ ⎡ Drag ⎤ CD ⎢ ⎥ ⎢ ⎥ 1 2 Side Force = ⎢ CY ⎥ ρV S ⎢ ⎥ 2 ⎢ ⎥ ⎢ C ⎥ ⎣ Lift ⎦ ⎣ L ⎦ • V = air-relative velocity = velocity w.r.t. air mass • Drag measured opposite to the air-relative velocity vector • Lift and side force are perpendicular to the velocity vector 10
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Aerodynamic Force Parameters ρ = air density, functionof height, h −βh = ρsealevele 3 ρsealevel = 1.225 kg / m ; β = 1/ 9,042 m
2 2 2 1/2 T 1/2 V = ⎣⎡vx + vy + vz ⎦⎤ = ⎣⎡v v⎦⎤ , m s 1 Dynamic pressure = q = ρV 2 , N m2 2 S = referencearea, m2 ⎡ C ⎤ ⎢ D ⎥ ⎢ CY ⎥ = non - dimensionalaerodynamiccoefficients ⎢ ⎥ CL ⎣ ⎦ 11
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Aerodynamic Drag
1 Drag = C ρV 2S D 2