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| R2012a Documentation → Control System Toolbox | |
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[X,L,report] = gdare(H,J,ns)
[X1,X2,D,L] = gdare(H,J,NS,'factor')
[X,L,report] = gdare(H,J,ns) computes the unique stabilizing solution X of the discrete-time algebraic Riccati equation associated with a Symplectic pencil of the form
The third input ns is the row size of the A matrix.
Optionally, gdare returns the vector L of closed-loop eigenvalues and a diagnosis report with value:
-1 if the Symplectic pencil has eigenvalues on the unit circle
-2 if there is no finite stabilizing solution X
0 if a finite stabilizing solution X exists
This syntax does not issue any error message when X fails to exist.
[X1,X2,D,L] = gdare(H,J,NS,'factor') returns two matrices X1, X2 and a diagonal scaling matrix D such that X = D*(X2/X1)*D. The vector L contains the closed-loop eigenvalues. All outputs are empty when the Symplectic pencil has eigenvalues on the unit circle.
Learn more about resources for designing, testing, and implementing control systems.
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