Spara som favorit. Skickas inom vardagar. The method-of-moments solution of the electric field and magnetic field integral equations EFIE and MFIE is extended to conducting objects modeled with curved cells. These techniques are important for electromagnetic scattering, antenna, radar signature, and wireless communication applications. Mapped vector basis functions for electromagnetic integral equations The method-of-moments solution of the electric field and magnetic field integral equations EFIE and MFIE is extended to conducting objects modeled with curved cells.
Edition: 1st ed.
Serie: Synthesis Lectures on Computational Electromagnetics
Series: Synthesis lectures on computational electromagnetics ; 1. Subjects: Boundary element methods. Moments method Statistics. Introduction 1. Integral equations 1. The method of moments 2.
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The surface model 2. Differential geometry 2.
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- Application of higher‐order vector basis functions to surface integral equation formulations;
Mapping from square cells using Lagrangian interpolation polynomials 2. A specific example : quadratic polynomials mapped from a square reference cell 2. Mapping from triangular cells via interpolation polynomials 2. Example : quadratic polynomials mapped from a triangular reference cell 2.
Constraints on node distribution 2. Hermitian mapping from square cells 2. Connectivity 3. Divergence-conforming basis functions 3. Characteristics of vector fields and vector basis functions 3.
Volterra and integral equations of vector functions - PDF Free Download
What does divergence-conforming mean? History of the use of divergence-conforming basis functions 3. Nedelec's mixed-order spaces and the EFIE 3. Higher-order interpolatory functions for square cells 3.
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Higher-order interpolatory functions for triangular cells 3. Higher-order hierarchical functions for square cells 3.
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