Download e-book for iPad: Stochastic Distribution Control System Design: A Convex by Lei Guo

By Lei Guo

Stochastic distribution keep watch over (SDC) structures are broadly visible in sensible commercial techniques, the purpose of the controller layout being new release of output chance density features for non-Gaussian structures. Examples of SDC techniques are: particle-size-distribution keep an eye on in chemical engineering, flame-distribution regulate in strength iteration and combustion engines, metal and movie construction, papermaking and basic caliber facts distribution keep watch over for varied industries. SDC isn't the same as well-developed sorts of stochastic keep an eye on like minimum-variance and linear-quadratic-Gaussian keep an eye on, during which the purpose is proscribed to the layout of controllers for the output suggest and variances.

An very important contemporary improvement in SDC-related difficulties is the institution of clever SDC types and the extensive use of linear-matrix-inequality-based (LMI-based) convex optimization tools. inside this theoretical framework, keep watch over parameter choice might be designed and balance and robustness of closed-loop platforms will be analyzed. Stochastic Distribution regulate method Design describes the hot framework of SDC approach layout and gives a complete description of the modelling of controller layout instruments and their real-time implementation. The publication begins with a assessment of present study on SDC and strikes directly to a few uncomplicated recommendations for modelling and controller layout of SDC platforms. this is often by way of an outline of controller layout for fixed-control-structure SDC structures, PDF keep watch over for basic enter- and output-represented structures, filtering designs, and fault detection and prognosis (FDD) for SDC structures. Many new LMI innovations being constructed for SDC structures are proven to have self sustaining theoretical importance for strong keep an eye on and FDD problems.

This monograph can be of curiosity to educational researchers in statistical, strong and approach regulate, and FDD, technique and qc engineers operating in and as a reference for graduate keep watch over students.

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Extra info for Stochastic Distribution Control System Design: A Convex Optimization Approach

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As a result, the control structures were complicated and the rigorous stability analysis was difficult to provide. Since the controlled output is the shape of the conditional output PDF, the B-spline NN approximation has been effectively used for the modeling of output PDFs so that the problem can be reduced to a tracking problem for the weight systems [58, 61, 63, 64, 88, 160, 161, 163, 164, 166, 167, 173, 181–184, 188, 196]. It is noted that for the square root B-spline expansion model, a constraint on the weight vector should be satisfied, which leads to some additional obstacles in the tracking controller design.

It is noted that for the square root B-spline expansion model, a constraint on the weight vector should be satisfied, which leads to some additional obstacles in the tracking controller design. Generally speaking, three tasks should be achieved in the PDF tracking problem. First, either the B-spline expansions or weighting modeling procedures may result in nonlinear dynamics, modeling errors and uncertainties, which have been ignored in most cases. Actually, errors exist in such types of neurofuzzy modeling processes, which may also be amplified in the corresponding tracking control procedures.

A0 , A0di , F0 , B0 , B0di and B01 are known coefficient matrices with compatible dimensions. The time-varying delays di (t) satisfy 0 < d˙i (t) < βi < 1, i = 1, ⋅ ⋅ ⋅ , N, we denote d := maxk=1,⋅⋅⋅,N {dk (0)}. 8) for any V1 (t) and V2 (t), where U0 is a known matrix. It is noted that f0 (V (t)) can also be regarded as a kind of unknown modeling uncertainty. 9) where Vg (t) is the desired weight vector with respect to the same basis function Bi (y). The tracking objective is to find u(t) such that γ (y, u(t)) can follow g(y).

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