Civil Engineering Reference
In-Depth Information
Fig. 4.81
Angular positioning deviation between two equipments [
7
]
The modified angle between normal vectors to the deformed mounting plane is
calculated as:
0
@
1
A
*
0
nA
*
0
nB
h
0
¼
cos
1
*
0
nA
*
0
nB
The angular positioning deviation angle between equipment A and B is cal-
culated by:
h
dev
¼
h
0
h
For Small Sat, the angular positioning deviation angle h
dev
(arcmin) is calcu-
lated for the precise equipment mounted on the basis unit block relative to the star
sensor. Table
4.30
lists the values of the angular positioning deviation angles due
to on-orbit thermal deformation relative to the star sensor. It shows the results for
both maximum and minimum on-orbit temperatures. By comparing these results
with the limiting values listed in Table
4.29
, it is found that the performance of the
satellite is not significantly affected by on-orbit thermal deformation under max-
imum or minimum temperatures.
4.16 Fatigue Damage Calculation Due to On-Orbit Thermal
Cyclic Loading
One of the most important results of on-orbit thermal deformation analysis is to
evaluate the fatigue damage due to on-orbit cyclic thermal stresses. The ductile
material (AMg6 aluminum alloy) used to manufacture the satellite structure
modules does not rupture or buckle from a single application of thermal stress,
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