Spheroidal Wave Functions in Electromagnetic Theory / Edition 1 available in Hardcover
- Pub. Date:
The flagship monograph addressing the spheroidal wave function and its pertinence to computational electromagnetics
Spheroidal Wave Functions in Electromagnetic Theory presents in detail the theory of spheroidal wave functions, its applications to the analysis of electromagnetic fields in various spheroidal structures, and provides comprehensive programming codes for those computations.
The topics covered in this monograph include:
- Spheroidal coordinates and wave functions
- Dyadic Green's functions in spheroidal systems
- EM scattering by a conducting spheroid
- EM scattering by a coated dielectric spheroid
- Spheroid antennas
- SAR distributions in a spheroidal head model
Spheroidal Wave Functions in Electromagnetic Theory is a fundamental reference for scientists, engineers, and graduate students practicing modern computational electromagnetics or applied physics.
|Series:||Wiley Series in Microwave and Optical Engineering Series , #134|
|Product dimensions:||6.30(w) x 9.33(h) x 0.77(d)|
About the Author
LE-WEI LI, PhD, is Deputy Director of the Antenna and Scattering Laboratory and Electromagnetics Research Group at the National University of Singapore. He is a senior member of the IEEE, an editorial board member of Journal of Electromagnetic Waves and Applications, and the author of Dyadic Green's Functions in Inhomogeneous Media and Electromagnetic Theory of Complex Media. XIAO-KANG KANG, PhD, is a research engineer in the Department of Electrical and Computer Engineering at the National University of Singapore. MOOK-SENG LEONG, PhD, is a professor in the Department of Electrical and Computer Engineering at the National University of Singapore.
Table of Contents
Preface. Acknowledgments. Introduction. Spheroidal Coordinates and Wave Functions. Dyadic Green's Functions in Spheroidal Systems. EM Scattering by a Conducting Spheroid. EM Scattering by a Coated Dielectric Spheroid. Spheroidal Antennas. SAR Distributions in a Spheroidal Head Model. Analysis of Rainfall Attenuation Using Oblate Raindrops. EM Eigenfrequencies in a Spheroidal Cavity. Appendix A: Expressions of Spheroidal Vector Wave Functions. Appendix B: Intermediates I_t,¯m_l¯n(c) in Closed Form. Appendix C: ¯q(i),t and ¯q(i),t Used in the Matrix Equation System. References. Index.