MATLAB CONTROL SYSTEM TOOLBOX 9 Spécifications Page 386

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ctrb
16-46
Limitations Estimating the rank of the controllability matrix is ill-conditioned; that is, it is
very sensitive to round-off errors and errors in the data. An indication of this
can be seen from this simple example.
This pair is controllable if but if , where eps is the relative
machine precision.
ctrb(A,B) returns
which is not full rank. For cases like these, it is better to determine the
controllability of a system using
ctrbf.
See Also ctrbf Compute the controllability staircase form
obsv Compute the observability matrix
A
1
δ
01
,= B
1
δ
=
δ
0
≠δ
eps
<
BAB
11
δδ
=
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