vault backup: 2024-10-16 15:34:02
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@ -27,7 +27,7 @@ $$ \mathcal{P} = \left\{ \frac{1}{(m+e_m)s^2 + (b+e_b)s + (k + e_k)} \right\} \t
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\matrix{m_{min} \leq m+e_m \leq m_{max} \\
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\matrix{m_{min} \leq m+e_m \leq m_{max} \\
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b_{min} \leq b +e_b \leq b_{max} \\
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b_{min} \leq b +e_b \leq b_{max} \\
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k_{min} \leq k +e_k \leq k_{max}} $$
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k_{min} \leq k +e_k \leq k_{max}} $$
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where $e_i$ is the difference between the nominal value of $i$, and the real value on the actual plant.
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where $e_m$ is the difference between the nominal mass and the actual as-built mass. $e_b$ and $e_k$ follow similar logic.
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(The disk multiplicative perturbation)
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(The disk multiplicative perturbation)
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(Explain how actually getting to W_2 isn't really trivial).
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(Explain how actually getting to W_2 isn't really trivial).
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