Abstract

This chapter begins with an overview of the variety of methods and techniques used to choose discrete pole locations in the family of Generalized Multipole Techniques (GMT). The heuristic rules and guidelines that are described are often quite successful. In addition, studies of the performance of GMT methods for canonical problems are reviewed. It has been shown that there are at least two sources of error when using GMT: analytically-based error and numerically-based error. The effective spatial bandwidth (EBW) of fields along the boundary of scatterers is described and used to show the conditions necessary to obtain stable solutions from GMT techniques. The EBW for two-dimensional circular boundaries is applied to some examples. In addition, an extension of EBW for non-circular boundaries is described and applied to elliptically shaped boundaries.

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