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where the vector coef cients of the spherical Hankel functions are arbitrary constant vectors that are chosen to match the boundary conditions. However, the components of the elds in cylindrical or spherical coordinates are related to one another and do not separate so we can use a solution technique de ned by Chandrasekhar and Kendall, Balanis and Harrington, or Bouwkamp and Casimir as reported by Jackson; the latter is used here, but all of the solutions must give the same answer. Here we will use the vector identities ( r E S ) = r ( 2 E s ) + 2 E S ( r H S ) = r ( 2 H s ) + 2 H S rdlc gs1 128 Packages matching GS1-128 - NuGet Gallery
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