Engineering Electromagnetics
Engineering Electromagnetics
9th Edition
ISBN: 9780078028151
Author: Hayt, William H. (william Hart), Jr, BUCK, John A.
Publisher: Mcgraw-hill Education,
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Chapter 11, Problem 11.5P

Consider two x-polarized waves that counter-propagate along the z axis. The wave traveling in the forward z direction is of frequency ω1; the backward z propagating wave is at frequency ω 1, where ω < ω1. Both frequencies are very slightly detuned on either side of their mean frequency, ω 0: such that ω0 - ω1 = ω1 – ω0 <<1. Using the complex field forms, construct the expression for the total electric field, and from this, find the power density distribution (proportional to EE* ). Your answer should be in the form of a '’standing wave" that in fact moves slowly along the z axis. Find an expression for the velocity of the wave pattern in terms of given or known parameters. Does the pattern move in the forward or backward z direction?

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At a frequency of 3 GHz and y-polarized, a plane wave travels in a magnetic medium with a dielectric constant of 2.5 and a loss tangent of 0.05 in the + x direction.a) Determine the distance at which the amplitude of the propagating wave will be halved.b) Find the impedance, wavelength and phase velocity of the wave in the medium.c) Assume E = ay50Sin (6pi (10 ^ 9) t + pi / 3) (V / m) at x = 0 and write the instantaneous expression of H for each t and x.
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