Includes bibliographical references and index.

"This book is designed to provide an understanding of the behavior of EM fields in radiation, scattering and guided wave environments, from first principles and from low to high frequencies. Physical interpretations of the EM wave phenomena are stressed along with their underlying mathematics. Fundamental principles are stressed, and numerous examples are included to illustrate concepts. This book can facilitate students with a somewhat limited undergraduate EM background to rapidly and systematically advance their understanding of EM wave theory that is useful and important for doing graduate level research on wave EM problems. This book can therefore also be useful for gaining a better understanding of problems they are trying to simulate with commercial EM software and how to better interpret their results. The book can also be used for self-study as a refresher for EM industry professionals"-- Provided by publisher.

MAXWELL'S EQUATIONS, CONSTITUTIVE RELATIONS, WAVE EQUATION, AND POLARIZATION -- EM BOUNDARY AND RADIATION CONDITIONS -- PLANE WAVE PROPAGATION IN PLANAR LAYERED MEDIA -- PLANE WAVE SPECTRAL REPRESENTATION FOR EM FIELDS -- ELECTROMAGNETIC POTENTIALS AND FIELDS OF SOURCES IN UNBOUNDED REGIONS -- ELECTROMAGNETIC FIELD THEOREMS AND RELATED TOPICS -- MODAL TECHNIQUES FOR THE ANALYSIS OF GUIDED WAVES, RESONANT CAVITIES, AND PERIODIC STRUCTURES -- GREEN'S FUNCTIONS FOR THE ANALYSIS OF ONE-DIMENSIONAL SOURCE-EXCITED WAVE PROBLEMS -- APPLICATIONS OF ONE-DIMENSIONAL GREEN'S FUNCTION APPROACH FOR THE ANALYSIS OF SINGLE AND COUPLED SET OF EM SOURCE EXCITED TRANSMISSION LINES -- GREEN'S FUNCTIONS FOR THE ANALYSIS OF TWO- AND THREE-DIMENSIONAL SOURCE-EXCITED SCALAR AND EM VECTOR WAVE PROBLEMS -- METHOD OF FACTORIZATION AND THE WIENER-HOPF TECHNIQUE FOR ANALYZING TWO-PART EM WAVE PROBLEMS -- INTEGRAL EQUATION-BASED METHODS FOR THE NUMERICAL SOLUTION OF NONSEPARABLE EM RADIATION AND SCATTERING PROBLEMS -- INTRODUCTION TO CHARACTERISTIC MODES -- ASYMPTOTIC EVALUATION OF RADIATION AND DIFFRACTION TYPE INTEGRALS FOR HIGH FREQUENCIES -- PHYSICAL AND GEOMETRICAL OPTICS -- GEOMETRICAL AND INTEGRAL THEORIES OF DIFFRACTION -- DEVELOPMENT OF ASYMPTOTIC HIGH-FREQUENCY SOLUTIONS TO SOME CANONICAL PROBLEMS -- EM BEAMS AND SOME APPLICATIONS -- COORDINATE SYSTEMS, VECTORS, AND DYADICS -- THE TOTAL TIME DERIVATIVE OF A TIME VARYING FLUX DENSITY INTEGRATED OVER A MOVING SURFACE -- THE DELTA FUNCTION -- TRANSVERSE FIELDS IN TERMS OF AXIAL FIELD COMPONENTS FOR TMZ AND TEZ WAVES GUIDED ALONG Z -- TWO DIFFERENT REPRESENTATIONS FOR PARTIAL POISSON SUM FORMULAS AND THEIR EQUIVALENCE -- DERIVATION OF 1-D GREEN'S SECOND IDENTITY -- GREEN'S SECOND IDENTITY FOR 3-D SCALAR, VECTOR, AND VECTOR-DYADIC WAVE FIELDS -- FORMAL DECOMPOSITION AND FACTORIZATION FORMULAS -- ON THE TRANSITION FUNCTION -- ON THE BRANCH CUTS COMMONLY ENCOUNTERED IN THE EVALUATION OF SPECTRAL WAVE INTEGRALS -- ON THE STEEPEST DESCENT PATH (SDP) FOR SPECTRAL WAVE INTEGRALS -- PARAMETERS USED IN THE UNIFORM GO SOLUTION FOR THE LIT AND SHADOW SIDES OF A SMOOTH CAUSTIC -- ASYMPTOTIC APPROXIMATIONS OF HANKEL FUNCTIONS FOR LARGE ARGUMENT AND VARIOUS ORDERS -- INDEX -- IEEE PRESS SERIES ON ELECTROMAGNETIC WAVE THEORY

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Wiley Frontlist Obook All English 2021