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The coupling configuration matrices are not restricted to be symmetric.
This means that correlation matrices are not an identity matrix.
Example 1 demonstrates that two subsystem matrices are not Hurwitz.
Moreover, explicit rank constraints on state space system matrices are not required.
This means that the true Jacobian matrices are not formulated and local bifurcation phenomena are ignored.
The calculation is based on combinatorial computation using crossing partitions since the matrices are not free.
It is easy to verify that these two subsystem matrices are not Schur matrices.
Similar(4)
However, the design of these five matrices is not trivial.
The terminology for symplectic matrices is not unique.
Suppression or enhancement of analyte ionisation owing to co-eluting components of matrices was not observed.
However, parameters with colinearity, tested by correlation matrices, were not simultaneously considered in the final model.
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