1957
DOI: 10.1109/tap.1957.1144492
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Some electromagnetic transmission and reflection properties of a strip grating

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Cited by 20 publications
(6 citation statements)
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“…In the case of the TE°0 mode, coupling occurs only through the longitudinal magnetic field, H z . A second effect associated with the " grating effect" [47][48][49], occurs at the critical frequency,/,., corresponding to a hole spacing, d, equal to approximately λ ί0 /2. This results in the rapid oscillations of the total coupling for small values of α/λ as shown in Fig.…”
Section: Methods For Obtaining Flat Couplingmentioning
confidence: 99%
“…In the case of the TE°0 mode, coupling occurs only through the longitudinal magnetic field, H z . A second effect associated with the " grating effect" [47][48][49], occurs at the critical frequency,/,., corresponding to a hole spacing, d, equal to approximately λ ί0 /2. This results in the rapid oscillations of the total coupling for small values of α/λ as shown in Fig.…”
Section: Methods For Obtaining Flat Couplingmentioning
confidence: 99%
“…A number of methods have in the past been employed to solve problems of this type: point-matching (Ott et al 1967, Kalhor 1978, the Green's function method (Kalhor 1980), variational method (Meecham 1956, Primich 1957, Kalikstein and Sepulveda 1981 and integral-equation approximate solutions (Miles 1949), among others. The last two methods will be described and applied to strip gratings in later sections.…”
Section: C)mentioning
confidence: 99%
“…Integral-equation solutions were developed by Copson (1946) and Miles (1949). A variational method described by Meecham (1956) was used by Primich (1957) for strip gratings. Kalikstein and Sepulveda (1981) gave a more pointed application of the variation method.…”
Section: Introductionmentioning
confidence: 99%
“…Additional treatmen ts of gratin gs inclued those of Voigt [1911] (who extended Rayleigh's [1907a] procedure to a lossy interface), Tai [1948], Lippmann [1953, Meecham [1957Meecham [ , 1956a, Sno~v [1956], Primich [1957], Heaps [1957, Proud [1957], Parker [1957], Theissing and Caplan [1956], Hatcher and Rohrbaugh [1958,1956], Palmer [1956], Rohrb augh and others [ ] Wait [1958, Senior [1959], and F elsen [1959] .…”
Section: Infinite Planar Latticesmentioning
confidence: 99%