ECE 6341 Spring 2016 Prof. David R. Jackson ECE Dept. Notes 19.

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ECE 6341 Spring 2016 Prof. David R. Jackson ECE Dept. Notes 19

Cylindrical Surface Waves dipole y x Source z = 0 TMz SW: Note: The sin/cos choice is arbitrary here.

Cylindrical Surface Waves (cont.) dipole y x Source z = 0 TEz SW: Note: The sin/cos choice is arbitrary here.

Cylindrical Surface Waves (cont.) VED: TMz only dipole y x VED z = 0

Cylindrical Surface Waves (cont.) VMD: TEz only dipole y x VMD z = 0

Cylindrical Surface Waves (cont.) HED: TMz+TEz (if there is a TEz surface wave above cutoff). dipole y x HED z = 0 TMz SW: TEz SW:

Cylindrical Surface Waves (cont.) Consider a TMz surface wave that varies in a region as (We could also examine E and H.) Note: The characteristic impedance is independent of the azimuthal index n and the radial distance . (Similarly for TEz) Hence

Cylindrical Surface Waves (cont.) Hence the same TRE is found as in the case of a 1D SW, with instead of (Here x is the direction of propagation for a 1D SW.) Hence

Cylindrical Surface Waves (cont.) Example: TM0 surface wave from an HED source dipole y x HED z = 0 TM0 TM0 SW: TRE:

Cylindrical Surface Waves (cont.) Example: TM0 surface wave from an HED source dipole y x HED z = 0 TM0 Far away from the source: Recall: