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Title | Efficient computation of periodic and nonperiodic Green`s functions in layered media using the MPIE |
Creator/Author | Wilton, D.R. ; Jackson, D.R. ; Champagne, N.J. |
Publication Date | 1998 Mar 27 |
OSTI Identifier | OSTI ID: 304550; ON: DE98057733 |
Report Number(s) | UCRL-JC--130406; CONF-980584-- |
DOE Contract Number | W-7405-ENG-48 |
Other Number(s) | BR: YN0100000 |
Resource Type | Conference |
Resource Relation | 1998 international symposium on electromagnetic theory, Thessaloniki (Greece), 25-28 May 1998 ; PBD: 27 Mar 1998 |
Research Org | Lawrence Livermore National Lab., CA (United States) |
Sponsoring Org | USDOE, Washington, DC (United States) |
Subject | 99 MATHEMATICS, COMPUTERS, INFORMATION SCIENCE, MANAGEMENT, LAW, MISCELLANEOUS ; GREEN FUNCTION; LAYERS; INTEGRAL EQUATIONS; MATHEMATICAL MODELS |
Description/Abstract | The mixed potential integral equation (MPIE) formulation is convenient for problems involving layered media because potential quantities involve low order singularities, in comparison to field quantities. For nonperiodic problems, the associated Green`s potentials involve spectral integrals of the Sommerfeld type, in the periodic case, discrete sums over sampled values of the same spectra are required. When source and observation points are in the same or in adjacent layers, the convergence of both representations is enhanced by isolating the direct and quasi-static image contributions associated with the nearby layers. In the periodic case, the convergence of direct and image contributions may be rapidly accelerated by means of the Ewadd method. |
Country of Publication | United States |
Language | English |
Format | 7 p. ; PDFN ; FDE: PDF; PL: |
Availability | OSTI as DE98057733 To purchase this media from NTIS, click here |
System Entry Date | 2001 May 04 |
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