By Pedro Balaguer

ISBN-10: 1849196214

ISBN-13: 9781849196215

Dimensional research is an engineering software that's generally utilized to various engineering difficulties, yet has just recently been utilized to manage conception. program of Dimensional research in platforms Modeling and regulate layout goals to resolve keep watch over difficulties comparable to id and version aid, strong keep an eye on, adaptive keep watch over and PID control.

This new ebook introduces the basics of dimensional research to either keep an eye on engineers and theorists with examples of functional applicability to business keep watch over difficulties. through adopting regulate idea learn, the writer describes how you can take advantage of the advantages that dimensional research can provide to manage theoretic and sensible difficulties.

Topics include:
• dimensional research and dimensional similarity
• dynamical platforms dimensionless representation
• dimensionless platforms identity and version order reduction
• homogeneity of PID tuning rules
• dimensionless PID tuning principles comparison
• dimensional research regulate fundamentals
• keep watch over of dimensionally comparable systems
• powerful control
• adaptive keep watch over within the presence of enter saturation
• time scales keep an eye on.

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Additional resources for Application of Dimensional Analysis in Systems Modeling and Control Design

Example text

Consequently in the general case it is not possible to choose the pair G and k as parameters with independent dimensions. 2 Partition of the dimensional matrix of transfer function parameters K T G τp2 ... τpn τc1 ... τcm h s l k τp1 1 0 0 1 ... 0 1 0 1 ... 3 Transfer function dimensionless numbers We have established that the number of independent dimensions is 2, that is Nd = 2, and a convenient set of transfer function parameters with independent dimensions is {k, τp1 }. The next step, following the Buckingham pi theorem, is to obtain the Nv − Nd dimensionless numbers.

Applied Dimensional Analysis and Modeling. 1 Introduction The dimensionless representation minimizes the number of parameters necessary for the system description, and may provide further knowledge of the parameters influence on the dynamical response. Furthermore, as proposed in Reference 7, the number of dimensionless numbers is a measure of the complexity of the problem at hand. Henceforth, the dimensionless representation may provide a system complexity characterization that is different from mere system order.

Applied Dimensional Analysis and Modeling. 1 Introduction The dimensionless representation minimizes the number of parameters necessary for the system description, and may provide further knowledge of the parameters influence on the dynamical response. Furthermore, as proposed in Reference 7, the number of dimensionless numbers is a measure of the complexity of the problem at hand. Henceforth, the dimensionless representation may provide a system complexity characterization that is different from mere system order.

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Application of Dimensional Analysis in Systems Modeling and Control Design by Pedro Balaguer


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