Weng Chew, Mei-Song Tong, Bin Hu

eBook, PDF

Integral Equation Methods for Electromagnetic and Elastic Waves (eBook, PDF)

Beschreibung

Integral Equation Methods for Electromagnetic and Elastic Waves is an outgrowth of several years of work. There have been no recent books on integral equation methods. There are books written on integral equations, but either they have been around for a while, or they were written by mathematicians. Much of the knowledge in integral equation methods still resides in journal papers. With this book, important relevant knowledge for integral equations are consolidated in one place and researchers need only read the pertinent chapters in this book to gain important knowledge needed for integral equation research. Also, learning the fundamentals of linear elastic wave theory does not require a quantum leap for electromagnetic practitioners. Integral equation methods have been around for several decades, and their introduction to electromagnetics has been due to the seminal works of Richmond and Harrington in the 1960s. There was a surge in the interest in this topic in the 1980s (notably the work of Wilton and his coworkers) due to increased computing power. The interest in this area was on the wane when it was demonstrated that differential equation methods, with their sparse matrices, can solve many problems more efficiently than integral equation methods. Recently, due to the advent of fast algorithms, there has been a revival in integral equation methods in electromagnetics. Much of our work in recent years has been in fast algorithms for integral equations, which prompted our interest in integral equation methods. While previously, only tens of thousands of unknowns could be solved by integral equation methods, now, tens of millions of unknowns can be solved with fast algorithms. This has prompted new enthusiasm in integral equation methods. Table of Contents: Introduction to Computational Electromagnetics / Linear Vector Space, Reciprocity, and Energy Conservation / Introduction to Integral Equations / Integral Equations for Penetrable Objects / Low-Frequency Problems in Integral Equations / Dyadic Green's Function for Layered Media and Integral Equations / Fast Inhomogeneous Plane Wave Algorithm for Layered Media / Electromagnetic Wave versus Elastic Wave / Glossary of Acronyms

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Autor

Weng Cho CHEW received the B.S. (1976), M.S. (1978), Engineer's (1978), and Ph.D. (1980) degrees in EE from MIT. He is serving as the Dean of Engineering at The University of Hong Kong on leave of absence from the University of Illinois at Urbana-Champaign (UIUC). Previously, he was a professor and the director of the Electromagnetics Laboratory at the University of Illinois. Before that, he was a manager and program leader at Schlumberger-Doll Research. He was on IEEE Adcom for AP-S and GRSS, and was active with various journals and societies. He researches in wave physics for various applications and fast algorithms for solving wave problems, and originates several fast algorithms for solving scattering and inverse problems. A research group that he led, for the first time, solved dense matrix systems with tens of millions of unknowns for integral equations of scattering. He wrote the book Waves and Fields in Inhomogeneous Media, coauthored the book Fast and Efficient Methods in Computational Electromagnetics, as well as numerous journal, conference publications, and book chapters. He is an IEEE, OSA, and IOP Fellow, and was an NSF PYI (USA). He received the Schelkunoff Best Paper Award for TAP, the IEEE Graduate Teaching Award, UIUC Campus Wide Teaching Award, and IBM Faculty Awards. He was a Founder Professor and is currently, a Y.T. Lo Endowed Chair Professor at UIUC. Recently, he served as an IEEE Distinguished Lecturer, and Cheng Tsang Man Visiting Professor at Nanyang Technological University in Singapore. ISI Citation elected him to the category of Most-Highly Cited Authors (top 0.5%). This year, he has been chosen to receive the IEEE AP-S Distinguished Educator Award.

Produktdetails

• Verlag: Springer International Publishing
• Seitenzahl: 241
• Erscheinungstermin: 31. Mai 2022
• Englisch
• ISBN-13: 9783031017070
• Artikelnr.: 64123433