Identifiability of a state space system

Asked Feb 21 '13 at 16:10

Active Feb 21 '13 at 16:28

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I'm trying to solve assignment 4E.5 from this sheet (ship steering dynamics). My question are: Do I need to perform the Laplace Transform in order to check for identifiability? The state space model gives me a matrix $A$ and a vector $b$. For the Laplace transform $G(s)=C(sI-A)^{-1} B + D$. I am missing $C$, $s$ and $D$.

How can I set up the equation?

edited Feb 21 '13 at 16:28

Stefan Hansen

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asked Feb 21 '13 at 16:10

peter

Define identifiability? – WG- Feb 21 '13 at 19:44
Identifying the 6 parameters which appear in the matrix A and the vector b. How can that be done, only via the Laplace transform? – peter Feb 22 '13 at 06:11

Identifiability of a state space system

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