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Basic Principles of The Method of Moments

4 bytes removed, 23:15, 15 July 2018
/* Numerical Solution of Integral Equations */
== Numerical Solution of Integral Equations ==
The planar integral equations derived earlier can be solved numerically by discretizing the unknown currents using a proper meshing scheme. The original functional equations are reduced to discretized linear algebraic equations over elementary cells. The unknown quantities are found by solving this system of linear equations, and many other [[parameters]] can be computed thereafter. This method of numerical solution of integral equations is known as the Method of Moments (MoM). In this method, the unknown electric and magnetic currents are represented by expansions of basis functions as follows:
:<math>J(r) = \sum_{n=1}^N I_n^{(J)} f_n^{(J)} (r)</math>
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