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The terminology for symplectic matrices is not unique.
However, the design of these five matrices is not trivial.
This is mainly because knowledge of the signal, relay and destination noise correlation matrices is not taken into account in designing the iterative precoding in [4].
Note that the boundedness of the coefficient matrices is not preserved by the Lyapunov transformation in the case of the time scales with right-dense point [13].
Moreover, regularization of unstable control matrices is not seen to prevent the proposed array to provide free-of-interference amplitude and relative-phase control, but the system performance is degraded, as a function of the amount of regularization needed.
Such parameterisation scheme enables to perform iterative model updating, sensitivity analyses and uncertainty propagation analyses at a moderate computational cost since re-actualisation of the nominal global finite element matrices is not required.
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This means that correlation matrices are not an identity matrix.
The coupling configuration matrices are not restricted to be symmetric.
Example 1 demonstrates that two subsystem matrices are not Hurwitz.
This means that the true Jacobian matrices are not formulated and local bifurcation phenomena are ignored.
Moreover, explicit rank constraints on state space system matrices are not required.
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