Balanis' second edition of Advanced Engineering Electromagnetics - a global best-seller for over 20 years - covers the advanced knowledge engineers involved in electromagnetic need to know, particularly as the topic relates to the fast-moving, continually evolving, and rapidly expanding field of wireless communications. The immense interest in wireless communications and the expected increase in wireless communications systems projects (antenna, microwave and wireless communication) points to an increase in the number of engineers needed to specialize in this field. In addition, the Book…mehr
Balanis' second edition of Advanced Engineering Electromagnetics - a global best-seller for over 20 years - covers the advanced knowledge engineers involved in electromagnetic need to know, particularly as the topic relates to the fast-moving, continually evolving, and rapidly expanding field of wireless communications. The immense interest in wireless communications and the expected increase in wireless communications systems projects (antenna, microwave and wireless communication) points to an increase in the number of engineers needed to specialize in this field.
In addition, the Book Companion Site contains a rich collection of multimedia resources for use with this text. Resources include: Ready-made lecture notes in Power Point format for all the chapters. Forty-nine MATLAB(r) programs to compute, plot and animate some of the wave phenomena Nearly 600 end-of-chapter problems, that's an average of 40 problems per chapter (200 new problems; 50% more than in the first edition) A thoroughly updated Solutions Manual
Constantine A. Balanis (born 1938) is a Greek born American scientist. Born in Trikala, Greece on October 29, 1938. He emigrated to the United States in 1955, where he studied Electrical Engineering. He received United States citizenship in 1960. Balanis received the Bachelor of Science degree from Virginia Polytechnic Institute and State University, in 1964, the Master of Science degree from the University of Virginia, in 1966, and the Doctor of Philosophy degree in Electrical Engineering from Ohio State University, in 1969, and an Honorary Doctorate from the Aristotle University of Thessaloniki in 2004. From 1964 to 1970 he was with the National Aeronautics and Space Administration (NASA) Langley Research Center in Hampton, Virginia and from 1970 to 1983 he was with the Department of Electrical Engineering, West Virginia University, Morgantown, WV.
Inhaltsangabe
Chapter 1. Time-Varying and Time-Harmonic Electromagnetic Fields Chapter 2. Electrical Properties of Matter Chapter 3. Wave Equation and Its Solutions Chapter 4. Wave Propagation and Polarization Chapter 5. Reflection and Transmission Chapter 6. Auxiliary Vector Potentials, Construction of Solutions, and Radiation and Scattering Equations Chapter 7. Electromagnetic Theorems and Principles Chapter 8. Rectangular Cross-Section Waveguides and Cavities Chapter 9. Circular Cross-Section Waveguides and Cavities Chapter 10. Spherical Transmission Lines and Cavities Chapter 11. Scattering Chapter 12. Integral Equations and the Moment Method Chapter 13. Geometrical Theory of Diffraction Chapter 14. Green's Functions Appendix I. Identities Appendix II. Vector Analysis Appendix III. Fresnel Integrals Appendix IV. Bessel Functions Appendix V. Legendre Polynomials and Functions Appendix VI. The Method of Steepest Descent (Saddle-Point Method)
Chapter 1. Time-Varying and Time-Harmonic Electromagnetic Fields Chapter 2. Electrical Properties of Matter Chapter 3. Wave Equation and Its Solutions Chapter 4. Wave Propagation and Polarization Chapter 5. Reflection and Transmission Chapter 6. Auxiliary Vector Potentials, Construction of Solutions, and Radiation and Scattering Equations Chapter 7. Electromagnetic Theorems and Principles Chapter 8. Rectangular Cross-Section Waveguides and Cavities Chapter 9. Circular Cross-Section Waveguides and Cavities Chapter 10. Spherical Transmission Lines and Cavities Chapter 11. Scattering Chapter 12. Integral Equations and the Moment Method Chapter 13. Geometrical Theory of Diffraction Chapter 14. Green's Functions Appendix I. Identities Appendix II. Vector Analysis Appendix III. Fresnel Integrals Appendix IV. Bessel Functions Appendix V. Legendre Polynomials and Functions Appendix VI. The Method of Steepest Descent (Saddle-Point Method)
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