A system is frequently represented by transfer functions in an input-output characterization. However, such a system (under mild assumptions) can also be represented by transfer functions in a port characterization, f...
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A system is frequently represented by transfer functions in an input-output characterization. However, such a system (under mild assumptions) can also be represented by transfer functions in a port characterization, frequently referred to as a chain-scattering representation. Due to its cascade properties, the chain-scattering representation is used throughout many fields of engineering. This paper studies the relationship between poles and zeros of input-output and chain-scattering representations of the same plant.
The problem of robust L1 filtering with pole constraint in a disk for linear continuous polytopic uncertain systems is discussed. The attention is focused on design a linear asymptotically stable filter such that the ...
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The problem of robust L1 filtering with pole constraint in a disk for linear continuous polytopic uncertain systems is discussed. The attention is focused on design a linear asymptotically stable filter such that the filtering error system remains robustly stable, and has a L1 performance constraint and pole constraint in a disk. The new robust L1 performance criteria and regional pole placement condition are obtained via parameter-dependent Lyapunov functions method. Upon the proposed multiobjective performance criteria and by means of LMI technique, both full-order and reducedorder robust L1 filter with suitable dynamic behavior can be obtained from the solution of convex optimization *** with earlier result in the quadratic framework, this approach turns out to be less conservative. The efficiency of the proposed technique is demonstrated by a numerical example.
This paper deals with a class of power control problems where the system link gains are assumed to be time varying and SIR estimates are allowed to be corrupted with bounded noises. A simple distributed algorithm of f...
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This paper deals with a class of power control problems where the system link gains are assumed to be time varying and SIR estimates are allowed to be corrupted with bounded noises. A simple distributed algorithm of fixed-step power control is devised and the feedback requires only local information. As a generalization of the power control algorithm proposed by Sung and Wong, we have obtained a more robust solution which can handle time varying link gains and measurement noises. Convergence of the new algorithm is analyzed and numerical studies show that it is effective.
An algebraic formulation is proposed for the static output feedback (SOF) problem: the Hermite stability criterion is applied on the closed-loop characteristic polynomial, resulting in a non-convex bilinear matrix ine...
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An algebraic formulation is proposed for the static output feedback (SOF) problem: the Hermite stability criterion is applied on the closed-loop characteristic polynomial, resulting in a non-convex bilinear matrix inequality (BMI) optimization problem for SIMO or MISO systems. As a result, the BMI problem is formulated directly in the controller parameters, without additional Lyapunov variables. The publicly available solver PENBMI 2.0 interfaced with YALMIP 3.0 is then applied to solve benchmark examples. Implementation and numerical aspects are widely discussed.
In this paper, finite and infinite horizon stochastic H 2 /H ∞ control problems with all state, control input and external disturbance-dependent noise are studied. It is shown that the existence condition of finite h...
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In this paper, finite and infinite horizon stochastic H 2 /H ∞ control problems with all state, control input and external disturbance-dependent noise are studied. It is shown that the existence condition of finite horizon stochastic H 2 /H ∞ control is equivalent to the solvability of four coupled matrix-valued differential equations, and that of infinite horizon stochastic H 2 /H ∞ control is equivalent to the solvability of four coupled matrix-valued algebraic equations.
For a system governed by Ito-type nonlinear stochastic differential equation with state-dependent noise, the H/sub 2//H/sub /spl infin// control problem is considered, which combines the H/sub 2/ optimization with the...
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ISBN:
(纸本)0780390989
For a system governed by Ito-type nonlinear stochastic differential equation with state-dependent noise, the H/sub 2//H/sub /spl infin// control problem is considered, which combines the H/sub 2/ optimization with the robust H/sub /spl infin// performance. A cross-coupled Hamilton-Jacobi equations associated with the nonlinear stochastic H/sub 2//H/sub /spl infin// control are obtained, based on which, sufficient conditions for designing the finite and infinite horizon nonlinear stochastic H/sub 2//H/sub /spl infin// controllers are derived. Some results on linear stochastic H/sub 2//H/sub /spl infin// control can be viewed as corollaries of this paper.
In this paper, we study the spectral assignment and detectability for linear stochastic time-invariant systems. It is shown that for deterministic systems and stochastic systems without a drift term, the spectrum of /...
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ISBN:
(纸本)0780390989
In this paper, we study the spectral assignment and detectability for linear stochastic time-invariant systems. It is shown that for deterministic systems and stochastic systems without a drift term, the spectrum of /spl Lscr//sub K/ cannot be assigned arbitrarily. By means of the spectral set of /spl Lscr//sub K/, the mean square stabilization with a given stabilizing degree is defied and discussed. Finally, stochastic detectability and its relation to exact observability have been investigated.
The design of robust pole assignment via proportional-plus-derivative (P-D) feedback is investigated for a class of second-order dynamic systems. Based on P-D feedback parametric eigenstructure assignment for second-o...
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This paper first analyzes the feedback principle of nature immune system and then the immune process is imitated by virtue of nonlinear molecular dynamics. Then the mathematic model of immune system is founded. The mo...
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This paper investigates the problem of ℋ︁ ∞ model reduction for two-dimensional (2-D) discrete systems with parameter uncertainties residing in a polytope. For a given robustly stable system, our attention is focused...
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