Computational Methods Electromagnetics: 4 (IEEE Press Series on Electromagnetic Wave Theory) - Tapa dura

Reseña del editor

Computational Methods for Electromagnetics is an indispensable resource for making efficient and accurate formulations for electromagnetics applications and their numerical treatment. Employing a unified coherent approach that is unmatched in the field, the authors detail both integral and differential equations using the method of moments and finite-element procedures. In addition, readers will gain a thorough understanding of numerical solution procedures.

Topics covered include:

• Two- and three-dimensional integral equation/method-of-moments formulations
• Open-region finite-element formulations based on the scalar and vector Helmholtz equations
• Finite difference time-domain methods
• Direct and iterative algorithms for the solutions of linear systems
• Error analysis and the convergence behavior of numerical results
• Radiation boundary conditions
• Acceleration methods for periodic Green's functions
• Vector finite elements

Contraportada

Electrical Engineering Computational Methods for Electromagnetics A volume in the IEEE/OUP Series on Electromagnetic Wave Theory Donald G. Dudley, Series Editor Computational Methods for Electromagnetics is an indispensable resource for making efficient and accurate formulations for electromagnetics applications and their numerical treatment. Employing a unified and coherent approach that is unmatched in the field, the authors detail both integral and differential equations using the method of moments and finite-element procedures. In addition, readers will gain a thorough understanding of numerical solution procedures. Topics covered include:

• Two- and three-dimensional integral equation/method-of-moments formulations
• Open-region finite-element formulations based on the scalar and vector Helmholtz equations
• Finite difference time-domain methods
• Direct and iterative algorithms for the solution of linear systems
• Error analysis and the convergence behavior of numerical results
• Radiation boundary conditions
• Acceleration methods for periodic Green?s functions
• Vector finite elements