By Bernd Jähne
The outstanding improvement of microprocessors and their huge use on top of things platforms in all fields of software has caused very important alterations within the layout of keep watch over structures. Their functionality and coffee fee cause them to even more able, in lots of conditions, than analog controllers.
In order to take complete good thing about this strength, Digital keep an eye on Systems demonstrates intimately the right way to layout and enforce high-performance model-based controllers combining procedure identity and keep watch over layout innovations greatly verified in business milieux. The potent use of those ideas is illustrated within the context of assorted structures together with: d.c. automobiles, versatile transmissions, air warmers, distillation columns and hot-dip galvanizing. themes coated include:
• necessities of computer-based keep watch over structures;
• controller layout tools (robust pole placement, long-range-predictive regulate, kingdom area, electronic PID, etc.);
• process id suggestions;
• functional points of procedure id and electronic keep an eye on.
A variety of fresh methodological advancements on top of things layout and approach identity, pushed by means of functions, are offered, including:
• strong electronic regulate layout utilizing sensitivity functionality shaping;
• plant identity in closed loop operation;
• relief of controller complexity.
The textual content of Digital regulate Systems is superior, for sensible and instructional reasons, by way of software program which illustrates some of the suggestions and algorithms and provides a sense for the phenomena, mentioned. The MATLAB®/Scilab workouts used for this goal should be downloaded from the textbook’s site the place extra fabric for instructing is on the market (slide displays of the bankruptcy fabric, info documents for extra laboratory periods and instance files).
Graduate scholars in classes on electronic keep watch over will locate this article to be so much invaluable in studying the basic concepts of computer-based keep an eye on whereas the wealth of extra fabric will make the tutor’s projects of training and instruction faster and more straightforward. The booklet additionally presents training engineers wishing to reinforce their abilities during this sector with effective and co-ordinated tools for the layout and implementation of computer-based controllers.
Read or Download Digital Control Systems: Design, Identification and Implementation PDF
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Additional info for Digital Control Systems: Design, Identification and Implementation
This representation is often called a Nyquist plot (or hodograph). 20 shows the Nyquist plot for H 1 ( s ) = 1 /(1 + s ) and H 2 ( s ) = 1 /[ s (1 + s )] . Note that the plot of H2(s) corresponds to the typical case where an integrator is present in the loop (to ensure a zero steady-state error). 20. Nyquist plot for H 1 ( s ) = 1 /(1 + s ) and H 2 ( s ) = 1 /[ s (1 + s )] These curves show the gain and phase of the transfer function at different frequencies. The vector joining the origin to a point on the hodograph of the transfer function represents H(jω) for a certain frequency ω.
18. 18 the global transfer function of the feedforward channel HOL(s) is of the form H OL ( s ) = b0 + b1 s + ... + bm s m a 0 + a1 s + ... 10) The steady-state corresponds to a zero frequency (s = 0). 10. 11) in which y and r represent the stationary values of the output and the reference. 12) This implies that the denominator of the transfer function H(s) should be of the following form: A( s ) = s (a1 s + a 2 s 2 + ... + a n−1 s n−1 ) = s. 14) Thus to obtain a zero steady-state error in closed-loop when the reference is a step, the transfer function of the feedforward channel must contain an integrator.
Nevertheless, we are interested in the s-plane being delimited between the two horizontal lines crossing the points [0,+ jω s / 2] and [0,− jω s / 2] where ωs = 2π fs = 2π /Ts. This region is called “primary strip”. 15. 1) have been satisfied. 15 gives a detailed image of the effects of the transformation z = e s for the points that are inside the “primary strip”. Attention must be focused on an important aspect for continuous second-order systems in the form: sT 2 ω0 2 ω 0 + 2ζ ω 0 s + s 2 (ζ<1) for which the resonant damped frequency is equal to half the sampling frequency: ω0 1 − ζ 2 = ω s / 2 The image of their conjugates poles s1, 2 = −ζ ω 0 ± j ωs 2 42 Digital Control Systems through the transformation z = e sTe corresponds to a single point placed on the real axis in the z- plane and with negative abscissa.