Master Thesis - OUFTI-1
Master Thesis - OUFTI-1
Master Thesis - OUFTI-1
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5.4 Modal analysis<br />
This analysis will allow to predict the global dynamic behavior of <strong>OUFTI</strong>-1.<br />
In this analysis, the CubeSat is modeled using exactly the same strategy as in section<br />
5.2. Only the static loads and the boundary conditions are removed to obtain the behavior<br />
of <strong>OUFTI</strong>-1 in "free-free" boundary conditions. This type of study allows to obtain a rst<br />
idea of its behavior in real life conditions in a simple way. In addition, the results can<br />
be used to realize a model updating. Indeed, this conguration has the advantage that<br />
it does not introduce additional unknowns about the boundary conditions. So, the model<br />
updating can be performed more accurately. However, these conditions are really dicult<br />
to simulate during an experimental test and some approximations must be done (but it is<br />
not the topic that we want to develop here).<br />
5.4.1 Results<br />
It was decided to compute the ve rst modes of <strong>OUFTI</strong>-1. Their natural frequencies<br />
are listed in Table 5.8.<br />
Modes (mm) Natural frequencies (Hz)<br />
1 325.51<br />
2 333.92<br />
3 343.27<br />
4 368.63<br />
5 377.29<br />
Table 5.8: Five rst natural frequencies of <strong>OUFTI</strong>-1 in hard-mounted conguration<br />
It can be noted that all these frequencies turn around a value of 350 Hz. This is due to<br />
the fact that each of these modes excites only the electronic cards of <strong>OUFTI</strong>-1 (and their<br />
xations).<br />
These results prove that <strong>OUFTI</strong>-1 respects the ESA requirement on the natural frequencies:<br />
"The Cubesats shall not have structural modes at frequencies lower than 120 Hz<br />
in hard-mounted conguration".<br />
Now, the rst two modes will be described (the following ones present the same behavior<br />
and so, it does not have a great interest to analyze them):<br />
• The rst mode of <strong>OUFTI</strong>-1, which corresponds to a natural frequency of 325.51 Hz,<br />
is presented in Figure 5.12.<br />
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