By Lewins J. D. (Ed.), Becker M.
The insurance during this sequence levels from the experimental to the theoretical, supplying anything for all readers dedicated to the secure and helpful improvement of nuclear strength and its linked applied sciences.
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Additional resources for Advances in Nuclear Science and Technology
The Pole location rule for AR-type models have already been reported [46-50] as asymptotic properties of vector AR-type models with large order: (P-l) Some poles of the AR-type model are system poles inside a convergence circle, which is a circle centered on the origin with a radius of the absolute value of the ARMA zero(s) closest to the unit circle. (P-2) There are multiple-circular AR poles almost equally spaced in angle on a circle, which represent equivalently some ARMA zeros. Since q=1 in the above case, single circular AR poles appear.
11) and the above relations (19) and (20), we easily have Inversely, we can have the relations (19) and (20) from Eq. (21). As mentioned above, whether transformation formula (10) and (11) can be used or not is important for identifiability of both open loop transfer function matrices and Such a condition is satisfied in the case where P is a block diagonal matrix. We will examine such conditions. 2 Minimum Phase Feedback Systems Substituting a matrix into the algebraic Riccati equation (13), we can easily understand that is a particular solution, since HG is nonsingular.
From Eq. (16) a numerical closed loop transfer function model is obtained uniquely as where and the superscript denotes that a quantity is calculated from the numerical innovation model (16). We should pay attention to that there is no in the expression of or is invariant for the since The difference between and is that between K and G, since the original closed loop transfer function matrix is CONTRACTION OF INFORMATION AND ITS INVERSE PROBLEM 43 If P is assumed to be a block diagonal matrix, then from we can have the same type of relationship as the original transformation formula (10) and (11) between closed and open loop transfer function matrices.
Advances in Nuclear Science and Technology by Lewins J. D. (Ed.), Becker M.