CLCP

(redirected from Closed-Loop Characteristic Polynomial)
AcronymDefinition
CLCPCertified Life Care Planner (Commission on Health Care Certification)
CLCPCarpathian Large Carnivore Project (Romania)
CLCPCleft Lip, Cleft Palate
CLCPComputer Learning Centers Partnership (technology resource provider; Fairfax County, VA)
CLCPCertified Literate Community Program
CLCPCertified Lighting Controls Professional (International Association of Lighting Management Companies certification)
CLCPCobell Land Consolidation Program
CLCPConverted Local Currency Price
CLCPCertified Loss Control Professional (electrical safety)
CLCPClosed-Loop Characteristic Polynomial
References in periodicals archive ?
The closed-loop characteristic polynomial [A.sub.c] thus can be rewritten as
The desired closed-loop characteristic polynomial is [z.sup.2] - 1.2131z + 0.3679 for Eq 10.
The following robust stability tests of the resulting closed-loop characteristic polynomials with affine linear uncertainty structure utilize the combination of the value set concept and the zero exclusion principle [7].
Then, the related family of closed-loop characteristic polynomials is:
The corresponding family of closed-loop characteristic polynomials with parameters from (11) is:
Then, the expression of closed-loop characteristic polynomial and setting the real and imaginary parts to zero lead to the equations:
As the stability of LTI systems can be investigated via the stability of its characteristic polynomials, the primary object of interest from the robust stability viewpoint is the family of closed-loop characteristic polynomials. Besides, if the controlled plant model contains time delay term, the family of closed-loop characteristic quasipolynomials has to be analyzed.
stabilizes the interval plant (7) [a.sub.ij] [member of ] ([a.sup.+.sub.ij], [a.sup.-.sub.ij]) if the coefficient vectors of the closed-loop characteristic polynomials [f.sup.+.sub.ij] of all the corner plants are placed in the polytope of reflection vectors [v.sup.+.sub.ij](f), [alpha] = 1, ..., n of the nominal closed-loop system f.
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