2008
DOI: 10.2528/pier08092605
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Diffraction of a Plane Electromagnetic Wave by a Slot in a Conducting Screen of Finite Thickness Placed in Front of a Half-Infinite Dielectric

Abstract: Abstract-The problem of diffraction of a plane electromagnetic wave by a slot in a planar perfectly conducting screen of arbitrary thickness in the presence of a half-infinite dielectric arranged at a distance from a screen is solved rigorously on the bases of eigenfunction expansion and mode matching technique. The calculation algorithm for various components of the electric and magnetic field vectors in the entire space is presented, and a simple computation method for corresponding diffraction integrals is … Show more

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Cited by 12 publications
(8 citation statements)
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“…Fig. 3 displays the example of such computation for the following case: the half-width of a slot is l = 0.382λ (kl = 2.40); the distance between a dielectric and a screen is h = 0.907 (kh = 5.70); the orientation angles of the diffracting wave (5) are ϑ = 30 • , ϕ = 20 • ; a dielectric is isotropic; its permittivity is the scalar complex value of 1.90 + 2.00 × 10 −2 i, close to the value used in the numerical example of [10]. This figure plots magnitudes of the electric and magnetic field vectors |E| = (|E x | 2 + |E y | 2 + |E z | 2 ) 1/2 and |H| = (|H x | 2 + |H y | 2 + |H z | 2 ) 1/2 in the same scale.…”
Section: Three-dimensional Diffraction By a Slot In A Thin Conductingmentioning
confidence: 76%
See 2 more Smart Citations
“…Fig. 3 displays the example of such computation for the following case: the half-width of a slot is l = 0.382λ (kl = 2.40); the distance between a dielectric and a screen is h = 0.907 (kh = 5.70); the orientation angles of the diffracting wave (5) are ϑ = 30 • , ϕ = 20 • ; a dielectric is isotropic; its permittivity is the scalar complex value of 1.90 + 2.00 × 10 −2 i, close to the value used in the numerical example of [10]. This figure plots magnitudes of the electric and magnetic field vectors |E| = (|E x | 2 + |E y | 2 + |E z | 2 ) 1/2 and |H| = (|H x | 2 + |H y | 2 + |H z | 2 ) 1/2 in the same scale.…”
Section: Three-dimensional Diffraction By a Slot In A Thin Conductingmentioning
confidence: 76%
“…We will solve these equations by analogy with the case of twodimensional diffraction by a slot in a screen of finite thickness [7][8][9][10], considering the thin conducting screen having finite but very small thickness compared with the wavelength. The functions of y in the left sides of (13) determine the fields E y and E z on a slot.…”
Section: Three-dimensional Diffraction By a Slot In A Thin Conductingmentioning
confidence: 99%
See 1 more Smart Citation
“…It should be noted that the majority of works on this topic consider the slot structures without dielectrics, and the structures, having the simple inclusions of the type of plane-layered dielectrics, are rather seldom studied using the eigen-modes technique, because for them the procedure of field integrals computation becomes complicated. In [19], the presence of a dielectric behind the screen with a slot has been taken into account, but the authors consider semi-infinite strongly absorbing dielectric medium. In the presence of plane-layered dielectrics, the integrands of field integrals show appearance of multipliers, which display the processes of reflection and refraction on dielectric interfaces.…”
Section: Introductionmentioning
confidence: 99%
“…In the light of this perspective, diverse effective diffraction models have been developed to enable thorough electromagnetic computations for a 2-D array of holes [18][19][20][21][22]. These models highlight the importance of periodicity, rather than the excitation of surface plasmons, for the onset of the ET phenomenon.…”
Section: Introductionmentioning
confidence: 99%