Det. Space Frames - University of California Observatories
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Transcript Det. Space Frames - University of California Observatories
Determinate Space Frame
Telescope Structures for SNAP
Bruce C. Bigelow
University of Michigan
Department of Physics
7/28/04
Determinate Space Frames
Motivations:
Minimize telescope structure deflections under gravity
Maximize resonant frequencies on ground and orbit
Minimize structure mass, CF outgassing, etc.
Maximum access to optical elements (assembly, test)
Explore parameter space for SNAP structure
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Determinate Space Frames
Determinate space frames:
Loads carried axially (ideally)
Deflections scale linearly with length:
d = PL/AE vs. PL^3/nEI
No redundant members
Free-body strut to node ratio: S = 3*N – 6
Fast and easy to analyze with FEA
May ease assembly (vs. indeterminate structures)
Truss structures are “optimal” for supporting discrete loads
Truss structures make poor fuel tanks and fuselages…
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SNAP Space Frames
Design considerations:
Maintain symmetry to extent possible
Locate nodes for access to primary loads
3 nodes above secondary mirror for hexapod mount
3 nodes above primary for secondary support
3 nodes behind primary for mirror, attach to SC
3 nodes below tertiary axis to stabilize secondary supp.
Locate struts to avoid optical path
Size struts to minimize mass and deflections
Round struts used for constant stiffness vs. orientation
Non-tapered struts used – easy for first cut designs
COI M55J CF used for all struts
CF can be optimized for cross section, thermal expansion
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SNAP Space Frames
Design and analysis:
Still using TMA 63 optics, but results are “portable”
6 structure variants considered
1 selected for analysis
Telescope mass: 360kg loads, 96kg structures
Static FEA
Zenith pointing, gravity-release
Dynamic FEA
Ground test
On-orbit, unconstrained (“free-free”)
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SNAP Space Frames
prtruss3 – initial concept design
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Baffles fully enclose
optical system, FPA
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Lower baffles
removed
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Radiator removed, FPA
clears 12 element
(rotated) baffle structure
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All baffles removed
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Structure is self-supporting
without spacecraft
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View from
FPA side
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View from
tertiary side
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Bottom view
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Top view
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Static FEA
Static analysis:
Telescope pointed at zenith
Parametric solid and FEA models, run in batch mode
Optics, FPA modeled with 6 DOF solid elements
Struts modeled with 6 DOF pipe elements
Optics, FPA structures ignored except for mass effects
Densities varied to match current design masses
Primary = ULE, 205 kg
Secondary = ULE, 9.7 kg, + 10kg for actuators
Fold = Zerodur, 19 kg
Tertiary = ULE, 17 kg
FPA = MZT, 100 kg (no spectrograph)
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Static FEA
Elements
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Static FEA
Gz, z-axis deflections, in meters
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Static FEA
Gz, deflected shape
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Static FEA
Gz, x-axis deflections, in meters
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Static FEA
Gz, y-axis deflections, in meters
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Dynamic FEA
Dynamic analysis:
Model and loads from static analysis
Modal analysis for ground, launch
f1 = 72 Hz
f2 = 74 Hz
f3 = 107 Hz
f4 = 114 Hz
f5 = 131 Hz
Modal analysis for on-orbit (unconstrained)
f7 = 106 Hz
f8 = 107 Hz
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Static FEA
First ground mode, 72 Hz
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Static FEA
Second ground mode, 74 Hz
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Static FEA
Third ground mode, 108 Hz
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Static FEA
First free mode, 106 Hz
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Static FEA
Second free mode, 110 Hz
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Determinate Space Frames
Conclusions:
Space frames are viable alternatives to plate/shell structures
An space frame design for SNAP was shown and analyzed
Many other alternatives, and combinations, exist
The final telescope structure design will probably result from a
trade-off of multiple requirements:
Weight
Stiffness
Ease of modification (additional loads)
Ease of fabrication (cost and duration)
Ease of assembly, integration, and test
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SNAP Space Frames
prtruss1 – symmetric mounts for tertiary, FPA
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SNAP Space Frames
prtruss2 – hexapod tube for tertiary, FPA
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SNAP Space Frames
prtruss4 – 3 stacked hexapods, interferes with PM
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SNAP Space Frames
prtruss5 – 3 stacked hexapods, mid-level elements intersect
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SNAP Space Frames
prtruss6 – alternate support for secondary hexapod
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