H-Field, E-Field, and Combined Field Solutions for Bodies of Revolution

Mautz, Joseph R.; Harrington, Roger F.

doi:10.21236/ada040379

Cited by 125 publications

(175 citation statements)

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“…Computations indicate that the H-field solution of [1] is more accurate than the E-field solution of [2] and that the present H-field solution is nearly as accurate as the H-field solution of [2]. Hence, the combined field solution obtained by putting together the present H-field solution and the E-field solution of [1] should compare favorably with the combined field solution of [2].…”

Section: Introductionmentioning

confidence: 85%

“…The purpose of the present paper is to develop an H-field solution which can be used alone or used in conjunction with the E-field solution in [1] to obtain a combined field solution which is hopefully more accurate than the one in [2]. Here, H-field solution means a solution to the magnetic field integral equation for a perfectly conducting body immersed in an incident electric field.…”

Section: Introductionmentioning

confidence: 99%

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ANH‐FIELD SOLUTION FOR ELECTROMAGNETIC SCATTERING BY A CONDUCTING BODY OF REVOLUTION

Mautz

Harrington

1982

COMPEL

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If you would like to write for this, or any other Emerald publication, then please use our Emerald for Authors service information about how to choose which publication to write for and submission guidelines are available for all. Please visit www.emeraldinsight.com/authors for more information. About Emerald www.emeraldinsight.comEmerald is a global publisher linking research and practice to the benefit of society. The company manages a portfolio of more than 290 journals and over 2,350 books and book series volumes, as well as providing an extensive range of online products and additional customer resources and services.Emerald is both COUNTER 4 and TRANSFER compliant. The organization is a partner of the Committee on Publication Ethics (COPE) and also works with Portico and the LOCKSS initiative for digital archive preservation.Abstract. The magnetic field integral equation for electromagnetic scattering from a perfectly conducting body of revolution is solved by the method of moments. A Fourier series in φ is used. The t dependence of the expansion functions is subsectional. Pulses are used for the φ component of the unknown electric current induced on the surface S of the body of revolution. Triangles divided by the cylindrical coordinate radius are used for the t component. Here, t and φ are orthogonal coordinates on S, t being the arc length along the generating curve of S and φ the azimuthal angle.

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Section: Introductionmentioning

confidence: 85%

Section: Introductionmentioning

confidence: 99%

ANH‐FIELD SOLUTION FOR ELECTROMAGNETIC SCATTERING BY A CONDUCTING BODY OF REVOLUTION

Mautz

Harrington

1982

COMPEL

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“…Using the above description of the BOR geometry and some change of variables, the vector integral equation (3.1) can be written as the following two scalar integral equations [13] …”

Section: Mfie For a Bor Scatterermentioning

confidence: 99%

“…Among the integral equation based methods that exploit azimuthal symmetry, the frequency-domain BOR Method of Moments (BOR-MoM) is perhaps the most mature. The mathematical formulation was first given in [1], while the first BOR-MoM algorithm was described in [11,12]. A MoM formulation was used in [8] for a perfectly electrically conducting (PEC) body of revolution coated with layered, homogeneous dielectric.…”

Section: Introductionmentioning

confidence: 99%

Locally corrected Nyström method for EM scattering by bodies of revolution

Fleming

Wood

2004

Journal of Computational Physics

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“…Once the equivalent surface currents are solved, other interesting characteristics such as the radar cross section (RCS) can be calculated easily. If the boundary condition for tangential electric fields are used, then we get the electric field integral equation (EFIE) [3][4][5] and if the boundary condition for tangential magnetic fields are sued, then we get the magnetic field integral equation (MFIE) [4][5][6]. Both kinds of integral equations are widely used in modeling the equivalent surface currents for a conducting scatterer.…”

Section: Introductionmentioning

confidence: 99%