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figs02

# figs02 - FIGURES FOR CHAPTER 2 20 V(z t 10 0 z =0 10 20 0...

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F IGURES FOR C HAPTER 2 Figure 2-1 Voltage distribution as a function of time ( z = 0) and as a function of space ( t = 0). 20 10 0 –10 –20 20 10 0 –10 –20 0 0.2 0.4 0.6 0.8 1.0 1.2 1.4 1.6 1.8 2.0 0 20 40 60 80 100 120 140 160 180 200 V z t ( , ) z = 0 t = 0 t , s μ z , m V z t ( , )

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Figure 2-2 Amplitude measurements of 10 GHz voltage signal at the beginning (location A ) and somewhere in between a wire connecting load to source. Channel 1 Channel 2 R L R G V G A B l V z z = l V A V B 0 –V A V 0 l z
Figure 2-3 Partitioning an electric line into small elements over which Kirchhoff’s laws of constant voltage and current can be applied. z z z + R 1 R 2 L 1 L 2 G C z z z + I ( z ) I ( z + z ) V ( z ) V ( z + z ) + _ + _ z

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Figure 2-4 Geometry and field distribution in two-wire parallel conductor transmission line. 2 a D ε r Electric Field Magnetic Field (solid lines) (dashed lines)
Figure 2-5 Coaxial cable transmission line. 2 b 2 a ε r 2 c

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(a) Printed circuit board section (b) Microstrip line Figure 2-6 Microstrip transmission line representation. t d w ε r
(a) Teflon epoxy ( ) (b) Alumina ( ) Figure 2-7 Electric field leakage as a function of dielectric constants. ε r 2.55 = ε r 10.0 =

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(a) Sandwich structure ( ) (b) Cross-sectional field distribution Figure 2-8 Triple-layer transmission line configuration. ε r ε r ε r 2.55 =
(a) Geometric representation (b) Field distribution ( = 2.55) Figure 2-9 Parallel-plate transmission line. z x 0 ε r

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Figure 2-10 Segmentation of two-wire transmission line into z -long sections suitable for lumped parameter analysis.
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