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Advanced Electromagnetics and Scattering Theory (Hardcover, 2015 ed.)
Loot Price: R2,842
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Advanced Electromagnetics and Scattering Theory (Hardcover, 2015 ed.)
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This book present the lecture notes used in two courses that the
late Professor Kasra Barkeshli had offered at Sharif University of
Technology, namely, Advanced Electromagnetics and Scattering
Theory. The prerequisite for the sequence is vector calculus and
electromagnetic fields and waves. Some familiarity with Green's
functions and integral equations is desirable but not necessary.
The book provides a brief but concise introduction to classical
topics in the field. It is divided into three parts including
annexes. Part I covers principle of electromagnetic theory. The
discussion starts with a review of the Maxwell's equations in
differential and integral forms and basic boundary conditions. The
solution of inhomogeneous wave equation and various field
representations including Lorentz's potential functions and the
Green's function method are discussed next. The solution of
Helmholtz equation and wave harmonics follow. Next, the book
presents plane wave propagation in dielectric and lossy media and
various wave velocities. This part concludes with a general
discussion of planar and circular waveguides. Part II presents
basic concepts of electromagnetic scattering theory. After a brief
discussion of radar equation and scattering cross section, the
author reviews the canonical problems in scattering. These include
the cylinder, the wedge and the sphere. The edge condition for the
electromagnetic fields in the vicinity of geometric discontinuities
are discussed. The author also presents the low frequency Rayleigh
and Born approximations. The integral equation method for the
formulation of scattering problems is presented next, followed by
an introduction to scattering from periodic structures. Part III is
devoted to numerical methods. It begins with finite-difference
methods to solve elliptic equations, and introduces the
finite-difference time-domain method for the solution of hyperbolic
and parabolic equations. Next, the part turns to the method of
moments for the solution of integral equations. This part ends with
a short introduction to the finite-element method.
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