Consider the resonant cavity produced by closing off the two
ends of a rectangular waveguide, at z=0 and at z=d, making a
perfectly conducting empty box. Find the electric and magnetic
fields for TE and TM modes.
The parallel-plate waveguide is air-filled and a = 2 cm.
Plot the frequency as a function of the longitudinal propagation
constant for TM2, numerically find and then plot the phase velocity
and the group velocity as a function of the longitudinal
propagation constant. Use a range of the longitudinal propagation
constant from 0 to 1000 [m-1]. In all graphs indicate the light
lines.
I will give thumbs up! please include detailed
plots
In a rectangular waveguide for which a = 1.5 cm, b = 0.8 cm, ? =
0, ? = ?o and ? = 4?o Hx = 2 sin
(?x/a) cos (3?y/b) sin (? x 1011t – ?z) A/m. Assume
TE13, determine other field components for this
mode.
Assume a lossless rectangular waveguide, with
a = 2 cm and b = 1 cm. Assume a free space within the
waveguide.
1. Determine the cut off frequencies, in ascending orders of
first
10 TEz and TMz Modes.
2. Draw field patterns ( E and H fields ) for the first 3 Modes
over
the xy-plane of rectangular waveguide. ( Show your work. )
squid are the fastest swimmers among invertebrates. A
cavity within the squid is filled with water. the mantle, a
powerful muscle squeezes the cavity and expels the water through a
narrow opening (the siphon) at high speed. using momentum
conservation, explain how this propels the squid forward. How is
the squids swimming mechanisms like a rocket engine?.
6 A 5 GHz signal is to be propagated in the dominant mode TE10
in a rectangular waveguide. If its group velocity is to be 90% of
that of light. As engineer suggest i. What must be the dimensions
of the waveguide (assume the standard waveguide)? ii. What
impedance will the waveguide present to this signal if it is
correctly matched?