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The controller thus obtained is approximated to integer order in frequency domain by using Oustaloup's recursive approximation.
A recently developed recursive approximation theory is applied to solve the nonlinear optimal tracking control problem explicitly by classical means.
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Both methods give rise to unique recursive approximations that permit the selective extraction of the desired solution to an arbitrary level of accuracy.
Generalized non-recursive approximation methods for max∗ operator with n>2 arguments have been recently presented in[14] and[15].
In this paper, we revisit a reduced-complexity Log-MAP algorithm based on a non-recursive approximation of the max∗ operator with n≥2 input values, which has been recently proposed in[16].
In this paper, a reduced complexity Log-MAP algorithm based on a non-recursive approximation of the max∗ operator is presented and studied for turbo trellis-coded modulation (TTCM) systems.
Using standard stochastic approximation recursions, a recursive estimate of the slot-by-slot queue length sample average can be obtained as [24] Q ̄ m ( t + 1 ) = ( 1 - β t ) Q ̄ m ( t ) + β t Q m ( t + 1 ), (12).
Han et al. proposed an efficient algorithm for recursive density approximation based on density mode propagation[25].
In section 2, for the sake of completeness, we review the derivation of the non-recursive max∗ approximation for the AvN Log-MAP algorithm, given in[16].
A new approach to piecewise-polynomial approximation and recursive implementation structures for linear-phase Finite Impulse Response (FIR) filters have been recently proposed.
Under the minimum mean square error criterion, we propose a recursive estimator of stochastic approximation type, and derive a necessary and sufficient condition for its asymptotic unbiasedness.
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