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Electromagnetism3D Fd on Laplacian for Computational Electromagnetics in MATLAB cover
THE BOOKSHELF · English

3D Fd on Laplacian for Computational Electromagnetics in MATLAB

By Sara Russell Gonzalez
The text concentrates on solving Laplace equation applying three dimensional finite difference in Cartesian system with emphasis in MATLAB, a popular computer simulation platform for technical problems. Had we had close form solutions to all 3D problems, we would not have thought about the FD candidly owing to the complexity involved and higher dimensionality of electromagnetics, realistic systems of which are 3D to a large extent. Although laser sharp focus is on the solution, application of the 3D FD is well demonstrated to electromagnetic systems. Analyzing convenience by 3D FD reveals one interesting fact, unsolvable analytical solution o
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The text concentrates on solving Laplace equation applying three dimensional finite difference in Cartesian system with emphasis in MATLAB, a popular computer simulation platform for technical problems. Had we had close form solutions to all 3D problems, we would not have thought about the FD candidly owing to the complexity involved and higher dimensionality of electromagnetics, realistic systems of which are 3D to a large extent. Although laser sharp focus is on the solution, application of the 3D FD is well demonstrated to electromagnetic systems. Analyzing convenience by 3D FD reveals one interesting fact, unsolvable analytical solution or compounded boundary condition is no exception which is not lenient in traditional harmonic or variable separation method. Author-written function file and worked out illustrations will benefit BS/MS electromagnetics majoring students and future researchers of the field.

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