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# Class Note for ECE 6341 with Professor Jackson at UH

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COURSE
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TYPE
Class Notes
PAGES
11
WORDS
KARMA
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This 11 page Class Notes was uploaded by an elite notetaker on Friday February 6, 2015. The Class Notes belongs to a course at University of Houston taught by a professor in Fall. Since its upload, it has received 18 views.

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Date Created: 02/06/15
Dipole Radiation Using Lorenz gauge the solution from ECE 6340 W kZAiG w 6ltxgt6ltygt6ltzgt kr Note this is not the same magnetic vector potential that we 4717 get using the Debye potential 6 Dipole Radiation cont The fields are ECE 6340 1 zz 11 12 3jcos 7 r ngr 2 1 1 E9 2 6 11 ja u 77 351116 47 r r ngr Note Dipole Radiation cont Note m 0 no variation no Q i2 axis included 0 n z axis included Examine some PO COS 9 1 values of n 131COSQ 086 1320056 i3005261 Dipole Radiation cont 1 62 From the handout Er 7 kszr jams or From the ECE 6340 solution Er CC 0089 Hence choose Dipole Radiation cont Therefore we have Next simplify the Schelkunoff Hankel function H1 xxquotZH32 x 7J32xY32 Yltxgt10ltxgtcgjgjjultxgt Y32xJ32x Dipole Radiation cont We have from the math handbook J32 x ifin cosx 7m x 2 cosx J32x s1nx 7m x A2 7rx 2 sinx 2 cosx H1 x cosx j smx 2 7m x 7m x Dipole Radiation cont Dipole Radiation cont Hence The final step is to determine the coefficient A 10 Dipole Radiation cont Compare the E fields E 1 a 2k2 AcosQ 1l ijejkr f h cl t r jw g arz kr rom an ou 1 jkr 77 1 8 2 3 0089 from ECE 6340 solution 27 r jwar The final result is Dipole Radiation cont Hence we have Note this is not the same as LG LG Ar 212 0036 jkr 6 cos 9 Z39U47zr ECE 6341 Spring 2009 Prof David R Jackson ECE Dept Notes 24

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