Numerical Methods for Electromagnetic Scattering by Large Structures
from Progressive Numerical Method to Projection Iterative Method
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Engineers and researchers have long been interestedin efficiently modeling electromagnetic (EM)scattering by electrically large structures. Theintegral-equation-based Method of Moments results inlinear algebraic equations with large coefficientmatrices that require excessive computer storage andexecution time. The accumulation of errors whileinverting large matrices greatly impairs the accuracyof the solution. The objective of the research aimsat making progress in this area. This book proposesand analyses the progressive numerical method (PNM)and the projection iterative method (PIM), includi...
Engineers and researchers have long been interested
in efficiently modeling electromagnetic (EM)
scattering by electrically large structures. The
integral-equation-based Method of Moments results in
linear algebraic equations with large coefficient
matrices that require excessive computer storage and
execution time. The accumulation of errors while
inverting large matrices greatly impairs the accuracy
of the solution. The objective of the research aims
at making progress in this area. This book proposes
and analyses the progressive numerical method (PNM)
and the projection iterative method (PIM), including
formulations, operation counts, stopping criteria,
and their connection. In applications, the PNM works
fine for 2-D problems and can depress internal
resonances. The PIM is successful for both 2- and 3-D
problems. Both methods avoid matrix inversion by
dividing the object and using iteration, thus saving
computer memory and time. This monograph is an
important reference for university professors,
graduate students and professional engineers with
work or research involving numerical modeling for EM
scattering, especially by large structures.
in efficiently modeling electromagnetic (EM)
scattering by electrically large structures. The
integral-equation-based Method of Moments results in
linear algebraic equations with large coefficient
matrices that require excessive computer storage and
execution time. The accumulation of errors while
inverting large matrices greatly impairs the accuracy
of the solution. The objective of the research aims
at making progress in this area. This book proposes
and analyses the progressive numerical method (PNM)
and the projection iterative method (PIM), including
formulations, operation counts, stopping criteria,
and their connection. In applications, the PNM works
fine for 2-D problems and can depress internal
resonances. The PIM is successful for both 2- and 3-D
problems. Both methods avoid matrix inversion by
dividing the object and using iteration, thus saving
computer memory and time. This monograph is an
important reference for university professors,
graduate students and professional engineers with
work or research involving numerical modeling for EM
scattering, especially by large structures.
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