By Sergei Tretyakov
Textual content offers an advent to using analytical versions within the layout of antennas and microwave units. Demonstrates how analytical versions provide an realizing of electromagnetic phenomena in new fabrics and constructions. Equips practitioners with the information and layout instruments for constructing new functions.
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Textual content offers an creation to using analytical types within the layout of antennas and microwave units. Demonstrates how analytical types supply an realizing of electromagnetic phenomena in new fabrics and constructions. Equips practitioners with the tips and layout instruments for constructing new functions.
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Additional info for Analytical modeling in applied electromagnetics
Deutsch. Akad. , Berlin, pp. 144, 1877.  S. Shaw, “Circular-disk viscometer and related electrostatic problems,” Phys. Fluids, vol. 13, no. 8, pp. 1935, 1970.  W. C. Chew and J. A. Kong, “Asymptotic formula for the capacitance of two oppositely charged discs,” Math. Proc. Cambridge Philos. , vol. 89, pp. 373–384, 1981.  W. C. Chew and J. A. Kong, “Microstrip capacitance for a circular disk through matched asymptotic expansions,” SIAM J. Appl. , vol. 42, no. 2, pp. 302–317, Apr. 1982.
Marcuvitz, Radiation and Scattering of Waves, Englewood Cliffs, NJ: Prentice Hall, 1973. 5b.  G. Hanson and A. Yakovlev, Operator Theory for Electromagnetics: An Introduction, New York: Springer-Verlag, 2002.  R. E. Collin, Field Theory of Guided Waves, Second edition, New York: Wiley-IEEE Press, 1990.  L. Cairo and T. Kahan, Variational Techniques in Electromagnetism, New York: Gordon and Breach, 1965.  R. Harrington, Field Computation by Moment Method, Malabar, FL: Krieger, 1983. )  C.
It is interesting to note that the energy conservation theorem can be derived using our understanding of Hermitian operators. Hermitian operators have the physical meaning of “energy” conserving operators. To derive energy conservation statements, we are also motivated to construct an operator equation whose operator becomes Hermitian in the lossless case. It is to be noted that in wave physics, a lossless medium does not necessarily imply a Hermitian operator. It is only in the case of a closed cavity with lossless media as well as no wall loss that the resulting system is Hermitian.
Analytical modeling in applied electromagnetics by Sergei Tretyakov