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Advances in the Theory of System Decoupling (eBook, PDF) - Gonçalves Salsa Junior, Rubens; Ma, Fai
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This book presents a concise, clear, and consistent account of the methodology of phase synchronization, an extension of modal analysis to decouple any linear system in real space. It expounds on the novel theory of phase synchronization and presents recent advances, while also providing relevant background on classical decoupling theories that are used in structural analysis. The theory is illustrated with a broad range of examples. The theoretical development is also supplemented by applications to engineering problems. In addition, the methodology is implemented in a MATLAB algorithm which…mehr

Produktbeschreibung
This book presents a concise, clear, and consistent account of the methodology of phase synchronization, an extension of modal analysis to decouple any linear system in real space. It expounds on the novel theory of phase synchronization and presents recent advances, while also providing relevant background on classical decoupling theories that are used in structural analysis. The theory is illustrated with a broad range of examples. The theoretical development is also supplemented by applications to engineering problems. In addition, the methodology is implemented in a MATLAB algorithm which can be used to solve many of the illustrative examples in the book.

This book is suited for researchers, practicing engineers, and graduate students in various fields of engineering, mathematics, and physical science.

Autorenporträt
Rubens Gonçalves Salsa Junior is Postdoctoral Researcher in the Department of Mechanical Engineering at the Aeronautics Institute of Technology, São José dos Campos, Brazil.
Fai Ma is Professor of Applied Mechanics in the Department of Mechanical Engineering at the University of California, Berkeley.
Rezensionen
"The book is very interesting and well written. I like this text very much. ... The book can be suggested for researchers in control and also older course students." (Krzysztof Galkowski, zbMATH 1459.93002, 2021)