Titlebook: Mapped Vector Basis Functions for Electromagnetic Integral Equations; Andrew F. Peterson Book 2006 Springer Nature Switzerland AG 2006

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Cosmopolitan

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Introduction,h the numerical solution of these equations (at least in the modern sense) is a relatively recent development. Rather than review the formulation and solution of these equations in detail, we refer the reader to a number of texts encompassing the scope of this discipline [1—6]. It is interesting tha

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TheSurface Model, it is, its precise curvature, its actual location, etc. Any subsequent analysis is limited by the accuracy of the surface representation. Furthermore, a computer code used for electromagnetic analysis is usually tightly coupled to the specific type of representation: the number of nodes and degree

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Curl-Conformin Basis Functions,onsidered for square and triangular reference cells. The lowest order functions will be used to discretize the MFIE in Chapter 7. Tables of higher-order functions are included for completeness. The mapping of these functions to curvilinear cells will be the focus of Chapter 5.

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Transforming Vector Basis Functions to Curved Cells,ical manner, we first consider a mapping from 3-space to 3-space. The process of mapping vector functions is somewhat more complicated than the scalar mapping used in Chapter 2 to define the cell shape and location. For this reason, it is necessary to introduce base vectors, reciprocal base vectors,

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Useof Curl-conforming Bases with the Magnetic Field Integral Equation,l equation for scattering from closed perfectly conducting bodies with curved surfaces. The MFIE was derived in Section 1.1. The following sections discuss the process of discretizing the equation using the method of moments (MoM) procedure. Results are presented for scattering from conducting spher

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Book 2006ith curved cells. These techniques are important for electromagnetic scattering, antenna, radar signature, and wireless communication applications. Vector basis functions of the divergence-conforming and curl-conforming types are explained, and specific interpolatory and hierarchical basis functions