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Body of revolution phi flip matrix and BOR-PATCH system matrix optimization
By: Shaeffer, J.;
1997 / IEEE
This item was taken from the IEEE Periodical ' Body of revolution phi flip matrix and BOR-PATCH system matrix optimization ' A new phi flip unit matrix is introduced into the body of revolution (BOR) system matrix theory which aides in the development of negative mode expressions for the impedance, admittance, voltage, current, and row matrices. A demonstration of the phi hip matrix provides a succinct proof of existing results for scattered fields using positive modes. The BOR-PATCH system matrix equation and its solution are then presented using the phi flip matrix to optimize the partition solution. It is shown that the Z/sub effective/ matrix is symmetric and may be computed using positive modes and that the row R/sub effective/ measurement matrix may be obtained directly from the transpose of the V/sub effective/ excitation column matrix. For this work, the entire polarization scattering matrix is the goal since the optimizations introduced operate better at this level of formulation.
Electromagnetic Wave Polarisation
Electromagnetic Wave Scattering
Polarization Scattering Matrix
Bor-patch System Matrix Optimization
Phi Flip Unit Matrix
Body Of Revolution System Matrix Theory
Negative Mode Expressions
Row Measurement Matrix
Excitation Column Matrix
Fields, Waves And Electromagnetics