PDF Download Green's Function and Boundary Elements of Multifield Materials, by Qing-Hua Qin
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Green's Function and Boundary Elements of Multifield Materials, by Qing-Hua Qin
PDF Download Green's Function and Boundary Elements of Multifield Materials, by Qing-Hua Qin
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Green's Function and Boundary Elements of Multifield Materials contains a comprehensive treatment of multifield materials under coupled thermal, magnetic, electric, and mechanical loads. Its easy-to-understand text clarifies some of the most advanced techniques for deriving Green's function and the related boundary element formulation of magnetoelectroelastic materials: Radon transform, potential function approach, Fourier transform. Our hope in preparing this book is to attract interested readers and researchers to a new field that continues to provide fascinating and technologically important challenges. You will benefit from the authors' thorough coverage of general principles for each topic, followed by detailed mathematical derivation and worked examples as well as tables and figures where appropriate.
- In-depth explanations of the concept of Green's function
- Coupled thermo-magneto-electro-elastic analysis
- Detailed mathematical derivation for Green's functions
- Sales Rank: #4034743 in eBooks
- Published on: 2010-07-07
- Released on: 2010-07-07
- Format: Kindle eBook
From the Back Cover
It is noted that increased demand for high performance structures has driven new development of smart materials and structures. Due to the intrinsic coupling effect between mechanical, magnetic, and electric fields, piezoelectric ceramics have been widely used as actuation devices and, because of features such as capacity for adaptive shape processing and self-diagnosis, have been used in transducers for underwater and biomedical imaging, active damping, Robot manipulators, high precision devices, micro sensors/actuators, vibration and noise control and the like. This book is a research monograph dealing with these multifield structures using Green’s function and boundary element methodology. It presents a systematic and comprehensive coverage of theoretical and numerical modelling of multifield materials. The main emphasis is placed on fundamental concepts of the Green’s function, the development of different Green’s functions and boundary element formulations for coupled thermo-magneto-electro-elastic problems with various geometrical defects such as holes, cracks, half-plane boundary, and inclusion. The methods are described and derived with an objective to make them more accessible to research scientists, professional engineers and postgraduate students. In addition sections containing numerical examples are added demonstrating applications of the Green’s functions. Many of the numerical presented in the book are important in their own right and also as test problems for validating new formulations. The book will be of benefit to all postgraduate students, researchers, professional engineers, and academic scientists requiring an accessible introduction to this subject, and little mathematical knowledge beyond the usual calculus is needed. It is hoped that the book can serve as a stimulant to encourage further development of theoretical and numerical approaches of coupled thermo-electro-elastic problems and to draw more attention in this field from researchers, engineers and scientists.
About the Author
Qing-Hua Qin is a professor of solid mechanics at the Australian National University. He has worked in the area of applied mechanics for more than two decades and has published more than 160 scientific papers and two books in the field of computational mechanics and multifield materials.
Most helpful customer reviews
2 of 2 people found the following review helpful.
Based on collection of published papers
By Maths Fan
This book is really based on a collection of papers published in journals. The statement "...little mathematical knowledge beyond the usual calculus is needed" to understand the book is an exaggeration, as the presentation of the materials in the book is not any better than in those papers.
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